1 f Crossword Puzzles

Test your skills 2024-03-20

Test your skills crossword puzzle
Across
  1. ax^2+bx+c=0
  2. f(x)=2(x)
  3. x^a÷x^b
  4. (x^a)^b
  5. i = -1
  6. 2+0=2
  7. square root of b^2-4ac
  8. f(x)=x
  9. f(x)=(x)
  10. What unit are we in
  11. 2+(4+3)=(2+4)+3
  12. f(x)=x^2
  13. 10/2i
Down
  1. x^a×x^b
  2. what is -9 under a square root called
  3. 2 solutions,1 solution, and no solution
  4. 2+4=4+2
  5. x^2+9x=0
  6. f(x)=x^2-4x+12
  7. Square root is a
  8. f(x)=a(x+h)^2+k
  9. 2(5+5)= 10+10
  10. f(x)=x^2
  11. 2+(-2)=0
  12. 6-3i

25 Clues: 6-3i • 2+0=2 • 10/2i • i = -1 • f(x)=x • x^a×x^b • x^a÷x^b • (x^a)^b • 2+4=4+2 • x^2+9x=0 • f(x)=x^2 • 2+(-2)=0 • f(x)=(x) • f(x)=x^2 • f(x)=2(x) • ax^2+bx+c=0 • 2(5+5)= 10+10 • f(x)=x^2-4x+12 • f(x)=a(x+h)^2+k • 2+(4+3)=(2+4)+3 • Square root is a • What unit are we in • square root of b^2-4ac • what is -9 under a square root called • 2 solutions,1 solution, and no solution

Turunan Fungsi Trigonometri 2023-02-18

Turunan Fungsi Trigonometri crossword puzzle
Across
  1. nilai f' (6/2) jika f(x)= 2 sin x + cos x
  2. turunan pertama f(x)=sin2 4 x
  3. turunan pertama f(x)=2 cos 3 x
  4. turunan pertama y=14 sin 4x
  5. turunan f(x)=tg x
  6. turunan secx
  7. kecepatan bola saatt=1/2
  8. nilai f'(
  9. nilai x yang memenuhi f'(x)=1/2 jika f(x)=sin2 x
Down
  1. turunan dari f(x)=-4 cos x
  2. persamaan kecepatan saat 6 sin 2t
  3. turunan pertama y=-3x
  4. turunan kedua f(x)=sin 2x
  5. turunan pertama dari f(x)= sin x
  6. turunan ketiga y=-3x

15 Clues: nilai f'( • turunan secx • turunan f(x)=tg x • turunan ketiga y=-3x • turunan pertama y=-3x • kecepatan bola saatt=1/2 • turunan kedua f(x)=sin 2x • turunan dari f(x)=-4 cos x • turunan pertama y=14 sin 4x • turunan pertama f(x)=sin2 4 x • turunan pertama f(x)=2 cos 3 x • turunan pertama dari f(x)= sin x • persamaan kecepatan saat 6 sin 2t • nilai f' (6/2) jika f(x)= 2 sin x + cos x • ...

math 2022-04-12

math crossword puzzle
Across
  1. if f'(x) is increasing, this is up
  2. 1/n^p
  3. rate of change of a function
  4. 1/cotangent
  5. greek symbol for angle
  6. change in y/change in x
  7. name of series for 1/n
  8. series for ar^n
  9. a1 + a2 + a3 + a4 + ... + an
  10. M(x-c)^n+1/(n+1)!
Down
  1. 1/sin
  2. if f'(x) exists
  3. 1/cos
  4. opposite/hypotenuse
  5. a1 , a2 , a3 , a4 , ... , an
  6. a function that has no jumps or holes
  7. a series centered at x = 0
  8. another word for integral
  9. adjacent/hypotenuse
  10. 1/tangent

20 Clues: 1/sin • 1/cos • 1/n^p • 1/tangent • 1/cotangent • if f'(x) exists • series for ar^n • M(x-c)^n+1/(n+1)! • opposite/hypotenuse • adjacent/hypotenuse • greek symbol for angle • name of series for 1/n • change in y/change in x • another word for integral • a series centered at x = 0 • rate of change of a function • a1 + a2 + a3 + a4 + ... + an • a1 , a2 , a3 , a4 , ... , an • ...

Turunan Fungsi Trigonometri 2023-02-14

Turunan Fungsi Trigonometri crossword puzzle
Across
  1. nilai f' (6/2) jika f(x)= 2 sin x + cos x
  2. turunan pertama f(x)=sin2 4 x
  3. turunan pertama f(x)=2 cos 3 x
  4. turunan pertama y=14 sin 4x
  5. turunan f(x)=tg x
  6. turunan secx
  7. kecepatan bola saatt=1/2
  8. nilai f'(
  9. nilai x yang memenuhi f'(x)=1/2 jika f(x)=sin2 x
Down
  1. turunan dari f(x)=-4 cos x
  2. persamaan kecepatan saat 6 sin 2t
  3. turunan pertama y=-3x
  4. turunan kedua f(x)=sin 2x
  5. turunan pertama dari f(x)= sin x
  6. turunan ketiga y=-3x

15 Clues: nilai f'( • turunan secx • turunan f(x)=tg x • turunan ketiga y=-3x • turunan pertama y=-3x • kecepatan bola saatt=1/2 • turunan kedua f(x)=sin 2x • turunan dari f(x)=-4 cos x • turunan pertama y=14 sin 4x • turunan pertama f(x)=sin2 4 x • turunan pertama f(x)=2 cos 3 x • turunan pertama dari f(x)= sin x • persamaan kecepatan saat 6 sin 2t • nilai f' (6/2) jika f(x)= 2 sin x + cos x • ...

Turunan Fungsi Trigonometri 2023-02-18

Turunan Fungsi Trigonometri crossword puzzle
Across
  1. persamaan kecepatan saat 6 sin 2t
  2. turunan pertama f(x)=2 cos 3 x
  3. turunan kedua f(x)=sin 2x
  4. nilai x yang memenuhi f'(x)=1/2 jika f(x)=sin2 x
  5. turunan ketiga y=-3x
  6. nilai f' (6/2) jika f(x)= 2 sin x + cos x
  7. turunan pertama dari f(x)= sin x
Down
  1. turunan pertama f(x)=sin2 4 x
  2. turunan secx
  3. turunan f(x)=tg x
  4. turunan dari f(x)=-4 cos x
  5. kecepatan bola saatt=1/2
  6. turunan pertama y=-3x
  7. nilai f'(
  8. turunan pertama y=14 sin 4x

15 Clues: nilai f'( • turunan secx • turunan f(x)=tg x • turunan ketiga y=-3x • turunan pertama y=-3x • kecepatan bola saatt=1/2 • turunan kedua f(x)=sin 2x • turunan dari f(x)=-4 cos x • turunan pertama y=14 sin 4x • turunan pertama f(x)=sin2 4 x • turunan pertama f(x)=2 cos 3 x • turunan pertama dari f(x)= sin x • persamaan kecepatan saat 6 sin 2t • nilai f' (6/2) jika f(x)= 2 sin x + cos x • ...

math 2022-04-12

math crossword puzzle
Across
  1. if f'(x) is increasing, this is up
  2. 1/n^p
  3. rate of change of a function
  4. 1/cotangent
  5. greek symbol for angle
  6. change in y/change in x
  7. name of series for 1/n
  8. series for ar^n
  9. a1 + a2 + a3 + a4 + ... + an
  10. M(x-c)^n+1/(n+1)!
Down
  1. 1/sin
  2. if f'(x) exists
  3. 1/cos
  4. opposite/hypotenuse
  5. a1 , a2 , a3 , a4 , ... , an
  6. a function that has no jumps or holes
  7. a series centered at x = 0
  8. another word for integral
  9. adjacent/hypotenuse
  10. 1/tangent

20 Clues: 1/sin • 1/cos • 1/n^p • 1/tangent • 1/cotangent • if f'(x) exists • series for ar^n • M(x-c)^n+1/(n+1)! • opposite/hypotenuse • adjacent/hypotenuse • greek symbol for angle • name of series for 1/n • change in y/change in x • another word for integral • a series centered at x = 0 • rate of change of a function • a1 + a2 + a3 + a4 + ... + an • a1 , a2 , a3 , a4 , ... , an • ...

Nose 2024-03-15

Nose crossword puzzle
Across
  1. Relación entre dos conjuntos que asocia a cada elemento del conjunto inicial un único elemento del conjunto final.
  2. Conjunto de valores que toma una función.
  3. Tipo de función que repite su gráfica en intervalos de la misma longitud.
  4. Tipo de dilatación o contracción de la forma $g(x)=af(x)$.
  5. Tipo de función de $f(x)=\frac{1}{x}$.
  6. Tipo de función que cumple que $f(a)=f(b)$ sí y solo sí $a=b$.
  7. Tipo de desplazamiento de la forma $g(x)=f(x+a)$.
  8. Tipo de función de la forma $f(x)=a_{n}x^{n}+a_{n-1}x^{n-1}+\cdots+a_{1}x+a_{0}$.
Down
  1. Tipo de función que se expresa como $(f\circ g)$.
  2. Conjunto de valores para los que una función está definida.
  3. Tipo de simetría respecto al origen de coordenadas ($f(-x)=-f(x)$).
  4. Función que al componerla con otra función $f(x)$ da como resultado $f(x)$.
  5. Tipo de función de $f(x)=e^{x}$.
  6. Tipo de función de la forma $f(x)=\sqrt[n]{g(x)}$.
  7. Función que al componerla con $f(x)$ da como resultado la función identidad.
  8. Las funciones a \underline{\phantom{trozos}} nos permiten trabajar ocn varias funciones elementales a la vez.

16 Clues: Tipo de función de $f(x)=e^{x}$. • Tipo de función de $f(x)=\frac{1}{x}$. • Conjunto de valores que toma una función. • Tipo de función que se expresa como $(f\circ g)$. • Tipo de desplazamiento de la forma $g(x)=f(x+a)$. • Tipo de función de la forma $f(x)=\sqrt[n]{g(x)}$. • Tipo de dilatación o contracción de la forma $g(x)=af(x)$. • ...

Crossword Puzzle 2021-04-15

Crossword Puzzle crossword puzzle
Across
  1. matrix
  2. (0,0,.....)
  3. tgt at infinity
  4. Injective group homomorphism
  5. span{(1,1)}
  6. f([a,b])
  7. 56x+72y=40
  8. {1,-1,i,-i}
  9. S(X)
Down
  1. curvature of line
  2. linear dependence
  3. f(x,y)
  4. function from matrices to R
  5. 3x+2
  6. PDE
  7. Z_3
  8. |x|
  9. (1/n)
  10. set of all humans

19 Clues: PDE • Z_3 • |x| • 3x+2 • S(X) • (1/n) • f(x,y) • matrix • f([a,b]) • 56x+72y=40 • (0,0,.....) • span{(1,1)} • {1,-1,i,-i} • tgt at infinity • curvature of line • linear dependence • set of all humans • function from matrices to R • Injective group homomorphism

SAS MATEMATIKA KELAS XI 2023-11-26

SAS MATEMATIKA KELAS XI crossword puzzle
Across
  1. Diketahui fungsi f(x) = x + 10, maka f(-2) adalah...
  2. Proses menggabungkan dua fungsi untuk membantuk fungsi baru
  3. Jika f(x) = 3x + 4 dan g(x) = 6 - 2x, maka nilai dari (fog)(3) adalah ….
  4. F(x) = 2x + 3 dan g(x) = x^2. Hitunglah (f ∘ g)(2).
  5. Suatu fungsi didefinisikan dengan rumus f(x) = 3 – 5x. Nilai f(– 4) adalah.…
  6. Diketahui 𝑓(𝑥)=𝑥^3 dan 𝑔(𝑥)=2𝑥−8. Nilai dari (𝑔∘𝑓)^-1(8) adalah.......
  7. Jika f(x) = x + 3 dan (g ο f)(x) = 2x^2 + 4x – 3, maka ( f ο g )(1) =……….
  8. Fungsi f(x) = 2x - 1 dan g(x) = 3x + 4. Temukan (f ∘ g)(-2).
  9. Diberikan f(x) = x^2 dan g(x) = 3x - 1. Hitung (g ∘ f)(1).
Down
  1. Fungsi yang menghasilkan hasil yang sama untuk setiap masukan
  2. Jika f(x) = 3x + 4 dan g(x) = 6 - 2x, maka nilai dari (fog)(3) adalah ….
  3. Fungsi f(x) = x^3 - 1 dan g(x) = 2x + 1. Temukan (f ∘ g)(0).
  4. Jika f(x – 2 ) = 3 – 2x dan (g ο f )(x + 2 ) = 5 – 4x , maka nilai g ( - 1 ) adalah …..
  5. Jika f(x) = 4x + 2 dan g(x) = x - 3, apa nilai (g ∘ f)(5)?
  6. Diketahui f(x) = 2x^2 – 3x + 1, tentukan nilai f( 2 ) = ……..

15 Clues: Diketahui fungsi f(x) = x + 10, maka f(-2) adalah... • F(x) = 2x + 3 dan g(x) = x^2. Hitunglah (f ∘ g)(2). • Jika f(x) = 4x + 2 dan g(x) = x - 3, apa nilai (g ∘ f)(5)? • Diberikan f(x) = x^2 dan g(x) = 3x - 1. Hitung (g ∘ f)(1). • Fungsi f(x) = x^3 - 1 dan g(x) = 2x + 1. Temukan (f ∘ g)(0). • Fungsi f(x) = 2x - 1 dan g(x) = 3x + 4. Temukan (f ∘ g)(-2). • ...

Film 328 G&E Study Crossword 2023-03-09

Film 328 G&E Study Crossword crossword puzzle
Across
  1. Force of which current is pushed
  2. Rate of flow of electricity
  3. Mercury, Medium Arc, Iodide
  4. 650W bulb
  5. Silver Lame
  6. W=V*A
  7. 2000W bulb
  8. unit of power
  9. red edged scrim -1 f stop
  10. Supervises Grip Dept. Chief Grip
  11. Gold Lame
  12. 4 1/2" Grip Head
  13. pin towards lights
  14. purple edged scrim of -1/3 f stop
  15. 5000W bulb
  16. 575W Headcable
  17. generator w/ 45a 5500W 5Gal
  18. Junior Receiver w/ Baby pin
  19. pin towards power
  20. 4000W Headcable
  21. Grip to Ground adapter
  22. 1200W Headcable
  23. 600W bulb
  24. 300W bulb
  25. AC -> DC
Down
  1. tallest leg of certain C-Stand
  2. alt name for Applebox cuz he short lol
  3. Gold and Silver Lame (checkerboard)
  4. scrim of -1 1/2 f stop
  5. receiver 1 1/8"
  6. Unit Production Manager.
  7. Chief light technician. Makes light plan
  8. Yellow or White edge Diffuser of -1 3/4 f stop
  9. DC -> AC
  10. super short applebox 1"x20"x8"
  11. Kind of like scaffolding for Grip. Made of steel frames.
  12. 10K bulb
  13. just the legs of a C-Stand
  14. holds wheeled items in place. made of wood.
  15. thing that extends stand vertically
  16. pin 5/8"
  17. in charge of men and equipment. 2nd in command of G or E.
  18. 100W bulb
  19. 2500W Headcable
  20. true power / apparent power
  21. 1000W EGT 7 1/4" Scrims
  22. green edged scrim -1/2 f stop
  23. attachment to extend stand horizontally
  24. Black Flag used to cut or shape light.
  25. 200W bulb

50 Clues: W=V*A • DC -> AC • 10K bulb • pin 5/8" • AC -> DC • 650W bulb • Gold Lame • 100W bulb • 600W bulb • 300W bulb • 200W bulb • 2000W bulb • 5000W bulb • Silver Lame • unit of power • 575W Headcable • receiver 1 1/8" • 2500W Headcable • 4000W Headcable • 1200W Headcable • 4 1/2" Grip Head • pin towards power • pin towards lights • scrim of -1 1/2 f stop • Grip to Ground adapter • 1000W EGT 7 1/4" Scrims • ...

Функции (основные определения) 2021-12-20

Функции (основные определения) crossword puzzle
Across
  1. Если D(f) симметрична относительно нуля и f(-x)=f(x), то функция ...
  2. Что является графиком линейной функции?
  3. Название функции y=ax²+bx+c (a≠0)
  4. Множество всех точек координатной плоскости, абсциссы которых равны значениям аргумента, а ординаты – соответствующим значениям функции, называется … функции
  5. Один из способов задания функции
  6. Как называется коэффициент k в формуле линейной функции?
  7. Один из способов задания функции
  8. При а<0 ветви параболы направлены …
  9. Название функции y=kx – прямая …
Down
  1. Графики функций стоят в прямоугольной системе…
  2. Что является графиком функции y=x²?
  3. Каково взаимное расположение графиков функций у=7х-2 и у= 7х?
  4. График функции y=|x|+1 можно получить сдвигом графика функции y=|x| на 1 единицу ...
  5. Зависимость одной переменной от другой, при которой каждому значению независимой переменной соответствует единственное значение зависимой переменной называется …
  6. График функции y=(x-1)² можно получить сдвигом графика функции y=x² на 1 единицу ...
  7. Если D(f) симметрична относительно нуля и f(-x)=-f(x), то функция ...
  8. Как иначе называется независимая переменная?
  9. Название функции y=kx+b
  10. Как называется график функции обратной пропорциональности?
  11. Как называется первая координата точки М(х;у)?
  12. Каково взаимное расположение графиков функций у=7х-2 и у= 5х?

21 Clues: Название функции y=kx+b • Один из способов задания функции • Один из способов задания функции • Название функции y=kx – прямая … • Название функции y=ax²+bx+c (a≠0) • Что является графиком функции y=x²? • При а<0 ветви параболы направлены … • Что является графиком линейной функции? • Как иначе называется независимая переменная? • ...

ĐƠN ĐIỆU, CỰC TRỊ, MAX-MIN 2023-07-03

ĐƠN ĐIỆU, CỰC TRỊ, MAX-MIN crossword puzzle
Across
  1. Nếu y'>0 với mọi x thuộc (a;b) thì hàm số ??? trên khoảng (a;b)
  2. Điều kiện của m để hàm số y=(mx+2m+3)/(x+m) nghịch biến trên khoảng (-3;-1)
  3. GTLN của hàm số y=x+4/x trên đoạn [1;5]
  4. Một thông điệp của trường LTV
  5. Câu nói bất hủ của chú Huấn Rose
  6. Điều kiện để hàm bậc ba có cực trị là y' của nó có ???
  7. Hàm đa thức y=f(x) đạt cực trị tại x=2 thì ta có ???
Down
  1. Một bạn được Thầy xem là ... cá biệt trong Nhóm mình
  2. Nếu 24a+b^3=0 thì 3 điểm cực trị của ĐTHS y=ax^4+bx^2+c tạo thành một ???
  3. Hàm số nào trong các hàm số sau có thể nghịch biến trên R: Hàm bậc hai, hàm bậc ba, hàm bậc bốn trùng phương, hàm nhất biến?
  4. Điều kiện của m để hàm số y=-5x^4+(m-2)x^2+m^2-9 có đúng 1 điểm cực trị
  5. GTLN của hàm số y=x^3-3x^2-9x+110 trên đoạn [-2;2]
  6. Tổng GTLN và GTNN của hàm số y=x^4-2x^2+3 trên đoạn [0;2]
  7. Nếu với mọi x1, x2 thuộc (a;b); x1<x2 ta đều có f(x1)>f(x2) thì hàm số f(x) ??? trên (a;b)
  8. GTNN của hàm số f(x)=(a+3)x^4-2ax^2+100 trên đoạn [0;3](với a là tham số) biết GTLN của f(x) trên đoạn [0;3] là f(2)
  9. Nếu f(x)<=q với mọi x thuộc tập K và có x0 thuộc K để f(x0)=q thì q là ??? của f(x) trên K
  10. Điều kiện của m để tổng GTLN và GTNN của hàm số f(x)=(x+m)/(x+1) trên đoạn [1;2] bằng 16/3
  11. Một bạn được Thầy xem là ... đáng yêu trong Nhóm mình
  12. Điều kiện để hàm y=ax^4+bx^2+c có ba điểm cực trị là gì?
  13. Gọi x0 là điểm cực đại của hàm số f(x) có f'(x)=(x^2-9)(x-9). Tính x0^3

20 Clues: Một thông điệp của trường LTV • Câu nói bất hủ của chú Huấn Rose • GTLN của hàm số y=x+4/x trên đoạn [1;5] • GTLN của hàm số y=x^3-3x^2-9x+110 trên đoạn [-2;2] • Một bạn được Thầy xem là ... cá biệt trong Nhóm mình • Hàm đa thức y=f(x) đạt cực trị tại x=2 thì ta có ??? • Một bạn được Thầy xem là ... đáng yêu trong Nhóm mình • ...

Dertivatives 2023-09-17

Dertivatives crossword puzzle
Across
  1. -sinx
  2. d/dxsinx
  3. sec^2x
  4. a^x*lna
  5. 1/|x|√x^2-1
  6. -1/1+x^2
  7. 1/x
  8. udv+vdu
  9. -1/|x|√x^2-1
  10. 1/√1-x^2
  11. f'(g(x))*g'(x)
  12. d/dxlogax
Down
  1. -csc^2x
  2. 1/1+x^2
  3. -1/√1-x^2
  4. d/dxf(x)+-d/dxg(x)
  5. d/dxx^n
  6. secxtanx
  7. 1/2√x
  8. piecewise
  9. e^x
  10. d/dx(u/v)
  11. -cscxcotx
  12. -1/x^2

24 Clues: e^x • 1/x • -sinx • 1/2√x • sec^2x • -1/x^2 • -csc^2x • 1/1+x^2 • d/dxx^n • a^x*lna • udv+vdu • d/dxsinx • secxtanx • -1/1+x^2 • 1/√1-x^2 • -1/√1-x^2 • piecewise • d/dx(u/v) • -cscxcotx • d/dxlogax • 1/|x|√x^2-1 • -1/|x|√x^2-1 • f'(g(x))*g'(x) • d/dxf(x)+-d/dxg(x)

math 2022-04-12

math crossword puzzle
Across
  1. if f'(x) is increasing, this is up
  2. 1/n^p
  3. rate of change of a function
  4. 1/cotangent
  5. greek symbol for angle
  6. change in y/change in x
  7. name of series for 1/n
  8. series for ar^n
  9. a1 + a2 + a3 + a4 + ... + an
  10. M(x-c)^n+1/(n+1)!
Down
  1. 1/sin
  2. if f'(c) exists for all c in -infinity<c<infinity
  3. 1/cos
  4. opposite/hypotenuse
  5. a1 , a2 , a3 , a4 , ... , an
  6. a function that has no jumps or holes
  7. a series centered at x = 0
  8. another word for integral
  9. adjacent/hypotenuse
  10. 1/tangent

20 Clues: 1/sin • 1/cos • 1/n^p • 1/tangent • 1/cotangent • series for ar^n • M(x-c)^n+1/(n+1)! • opposite/hypotenuse • adjacent/hypotenuse • greek symbol for angle • name of series for 1/n • change in y/change in x • another word for integral • a series centered at x = 0 • rate of change of a function • a1 + a2 + a3 + a4 + ... + an • a1 , a2 , a3 , a4 , ... , an • if f'(x) is increasing, this is up • ...

TTS MTKP Kel 5 XI A 3 2023-03-06

TTS MTKP Kel 5 XI A 3 crossword puzzle
Across
  1. Diket f(x)=x³+2x²-3x+1, nilai dari 2f(2)-2f(1) adalah
  2. Jika f(x(=4x³+bx²+2 dengan 2f(2)+2=270. Nilai b adalah..
  3. Proses penggantian nilai variabel ke bentuk aljabar adalah..
  4. Bentuk polinomial yang dihasilkan dari pembagian suatu polinomial oleh polinomial lain adalah
  5. P(x) dibagi x²-3x-4 sisa (2x-1),maka p(x) dibagi (x-5)bersisa..
  6. Nilai limit x mendekati 2 dari 2x³+x²-6x-1 adalah..
  7. Persamaan suku banyak 4x⁴+2x³+7x²+6x+51 mempunyai konstanta..
  8. Garis yang lurus dengan garis singgung sehingga hubungan gradien mg×mn=-1 adalah garis..
Down
  1. Persamaan garis singgung lingkaran apabila m1=m2 disebut..
  2. Hasil bagi dari P(x)=4x³+12x²+4x-3 dibagi x²+2x-1 adalah
  3. Fungsi f(x)=kx³-4x²+2x-8 dengan f(2)=4, maka 3f(2)-3k=?
  4. Bentuk f'(x) untuk menentukan turunan ditentukan dengan konsep..
  5. P(x)=6x⁴-2x³-5x²+3x+2 terdiri dari 5..
  6. Sisa bagi dari P(x)=2x²-3x+1 dibagi (x-2) adalah..
  7. Pers. lingkaran x²+y²+2x+6y+2=0 jari jarinya adalah..
  8. Titik x didalam suatu fungsi disebut..
  9. Persamaan lingkaran x²+y²+10x-16y+p mempunyai jari jari 9. Nilai p adalah..
  10. Nilai dari limit mendekati 7 dari 3√7×√x+11/x-6 adalah..
  11. Jika didalam suatu fungsi f'(x)>0,fungsi tersebut disebut fungsi..
  12. Jika f'(x)=7x⁶,maka f(x)n-nya adalah x pangkat..

20 Clues: P(x)=6x⁴-2x³-5x²+3x+2 terdiri dari 5.. • Titik x didalam suatu fungsi disebut.. • Jika f'(x)=7x⁶,maka f(x)n-nya adalah x pangkat.. • Sisa bagi dari P(x)=2x²-3x+1 dibagi (x-2) adalah.. • Nilai limit x mendekati 2 dari 2x³+x²-6x-1 adalah.. • Diket f(x)=x³+2x²-3x+1, nilai dari 2f(2)-2f(1) adalah • Pers. lingkaran x²+y²+2x+6y+2=0 jari jarinya adalah.. • ...

math 2022-04-12

math crossword puzzle
Across
  1. a series centered at x = 0
  2. change in y/change in x
  3. greek symbol for angle
  4. opposite/hypotenuse
  5. series for ar^n
  6. 1/n^p
  7. if f'(c) exists for all c in -infinity<c<infinity
  8. if f'(x) is increasing, this is up
  9. M(x-c)^n+1/(n+1)!
  10. name of series for 1/n
Down
  1. 1/cos
  2. rate of change of a function
  3. a function that has no jumps or holes
  4. 1/sin
  5. a1 + a2 + a3 + a4 + ... + an
  6. another word for integral
  7. 1/tangent
  8. a1 , a2 , a3 , a4 , ... , an
  9. 1/cotangent
  10. adjacent/hypotenuse

20 Clues: 1/cos • 1/sin • 1/n^p • 1/tangent • 1/cotangent • series for ar^n • M(x-c)^n+1/(n+1)! • opposite/hypotenuse • adjacent/hypotenuse • greek symbol for angle • name of series for 1/n • change in y/change in x • another word for integral • a series centered at x = 0 • rate of change of a function • a1 + a2 + a3 + a4 + ... + an • a1 , a2 , a3 , a4 , ... , an • if f'(x) is increasing, this is up • ...

First Semester Calculus 2013-01-10

First Semester Calculus crossword puzzle
Across
  1. valleys
  2. a function is _______ if f(c) is defined, the limit as x approaches c f(x) exists, and f(c)=the limit as x approaches c f(x)
  3. refers to the rate of change (derivative)
  4. the derivative of the outside, leave the inside alone, times the derivative of the inside
  5. states that there is a line tangent to the curve at some point that has the same slope as the secant line
  6. a line the function almost touches, but never does
  7. deciding what quantity to be maximized or minimized in terms of only one variable
  8. used as a form of solving for x if it cannot be factored
  9. d/dx (f(x)times g(x))= f'(x) times g(x)+f(x) times g'(x)
  10. when f(x) becomes arbitrarily close to a unique number as x approaches c from either side
  11. d/dx (f(x)+or-g(x))
  12. d/dx (lnx) = 1/x
  13. when f''(x)=0
  14. the derivative of any constant is 0
  15. marginal revenue - marginal cost
  16. d/dx (c times x^n) = c times nx^n-1
  17. hills
  18. graph is frowning (f''(x)<0)
Down
  1. the slope of a line tangent to a curve at any point
  2. a way of finding limits by factoring, then cancelling and plugging in x
  3. can describe a limit that does not exist
  4. states that if f satisfies the conditions of the theorem, then there must be at least 1 point between a and b at which f'(x)=0
  5. used mostly to determine if there is a zero of the function on an indicated interval
  6. along the x-axis
  7. holes, asymptotes, and jumps
  8. a way of finding limits by plugging in x
  9. when the derivative is either zero or undefined
  10. used when limits end in an indeterminate form
  11. graph is smiling (f''(x)>0)
  12. the derivative of x to n power is n times x to the n-1

30 Clues: hills • valleys • when f''(x)=0 • along the x-axis • d/dx (lnx) = 1/x • d/dx (f(x)+or-g(x)) • graph is smiling (f''(x)>0) • holes, asymptotes, and jumps • graph is frowning (f''(x)<0) • marginal revenue - marginal cost • the derivative of any constant is 0 • d/dx (c times x^n) = c times nx^n-1 • can describe a limit that does not exist • a way of finding limits by plugging in x • ...

nulwaarden van tweedegraadsfuncties 2019-11-09

nulwaarden van tweedegraadsfuncties crossword puzzle
Across
  1. f(x)=3x²-x+2
  2. f(x)=4x²-12x+9
  3. f(x)=1/2x²
  4. f(x)=3x²-14x-5
  5. f(x)=-2x²-20x-48
  6. f(x)=4x²-16
  7. f(x)=x²-25
  8. f(x)=x²-x-12
  9. f(x)=x²-2x+1
Down
  1. f(x)=-2x²+3x+2
  2. f(x)=3x²-9x
  3. f(x)=3x²-x

12 Clues: f(x)=1/2x² • f(x)=x²-25 • f(x)=3x²-x • f(x)=3x²-9x • f(x)=4x²-16 • f(x)=3x²-x+2 • f(x)=x²-x-12 • f(x)=x²-2x+1 • f(x)=-2x²+3x+2 • f(x)=4x²-12x+9 • f(x)=3x²-14x-5 • f(x)=-2x²-20x-48

AP CALC AB 2022-05-18

AP CALC AB crossword puzzle
Across
  1. _____ is the derivative of position
  2. _____ is the derivative of velocity
  3. _____ is the antiderivative of velocity
  4. the derivative of cscx
  5. ______ is a straight line that touches a function at only one point.
  6. the derivative of secx
  7. _______ is defined as, On closed interval [a,b], f(a) not = f(b), and k is a number between f(a) and f(b), then there is at least one number c in [a,b] such that f(c)=k
  8. the derivative of sinx
  9. d/dx[x^n]=nx^n-1
Down
  1. Solve: lim(x->5-)= x-5/x^2-25
  2. gf’-g’f/g^2
  3. The _____ of a graph can be determined by using the second derivative.
  4. French mathematician
  5. the derivative of a function can be interpreted as____
  6. f'(c)= f(b)-f(a)/b-a
  7. Differentiability implies ________but________doesn’t imply differentiability
  8. lim(x->0)= sinx/x
  9. the smallest value in the data set
  10. lim(x->0)= 1-cosx/x
  11. fg'+ gf’

20 Clues: fg'+ gf’ • gf’-g’f/g^2 • d/dx[x^n]=nx^n-1 • lim(x->0)= sinx/x • lim(x->0)= 1-cosx/x • French mathematician • f'(c)= f(b)-f(a)/b-a • the derivative of cscx • the derivative of secx • the derivative of sinx • Solve: lim(x->5-)= x-5/x^2-25 • the smallest value in the data set • _____ is the derivative of position • _____ is the derivative of velocity • _____ is the antiderivative of velocity • ...

Calculus Crossword 2022-05-12

Calculus Crossword crossword puzzle
Across
  1. function is continuous from (a,b) it must have a max or min from (a,b) and could be the endpoints
  2. f”(x) changes sign at x=0
  3. f’(x) goes -to+
  4. perpendicular - slope is opposite reciprocal
  5. f’(x) neg
  6. f’(x) = 0
  7. f(b)-f(a)/b-a
  8. derivative of position and integral of acceleration
  9. area under the curve
  10. sharp turn in a graph
  11. same slope
  12. |v(x)|
Down
  1. derivative and original are continuous
  2. integral of velocity
  3. integral from a to b (|v(x)|dx)
  4. derivative of velocity
  5. f'(x) goes +to-
  6. f”(X) neg
  7. f’(x)=0
  8. (1/b-a) integral from a to b (f(x)dx)
  9. f(b)=f(a)+integral from a to b (f’(x)dx)
  10. f’(x) is undefined
  11. f’(x) pos
  12. f(b)-f(a)/b-a = f’(x)
  13. f”(x) pos

25 Clues: |v(x)| • f’(x)=0 • f”(X) neg • f’(x) pos • f’(x) neg • f”(x) pos • f’(x) = 0 • same slope • f(b)-f(a)/b-a • f'(x) goes +to- • f’(x) goes -to+ • f’(x) is undefined • integral of velocity • area under the curve • f(b)-f(a)/b-a = f’(x) • sharp turn in a graph • derivative of velocity • f”(x) changes sign at x=0 • integral from a to b (|v(x)|dx) • (1/b-a) integral from a to b (f(x)dx) • ...

Übungen für die 4. Schularbeit 2023-05-11

Übungen für die 4. Schularbeit crossword puzzle
Across
  1. Übersetzung von quarum
  2. Was heißt: interficere?
  3. Übersetzung von cui (männlich)
  4. dare in der 1. P. Sg. Plusquamperfekt
  5. Was heißt: Himmel
  6. is meridies im 2. F. Sg. (zusammengeschrieben)
  7. is casus im 2. F. Pl. (zusammengeschrieben)
  8. Was heißt: rex?
  9. Übersetzung von cuius (männlich)
  10. qui/quae/quod im 2. F. Sg.
  11. ea res im 2. F. Pl. (zusammengeschrieben)
  12. Was heißt: opus?
  13. scire in der 1. P. Pl. Plusquamperfekt
  14. quaerere in der 3. P. Sg. Plusquamperfekt
  15. Übersetzung von quibus
Down
  1. Was heißt: petere a?
  2. Was heißt: idem?
  3. tangere in der 2. P. Pl. Plusquamperfekt
  4. Übersetzung von quem
  5. Was heißt: debere?
  6. is dies im 3. F. Sg. (zusammengeschrieben)
  7. Was heißt: primo?
  8. ea manus im 4. F. Sg. (zusammengeschrieben)
  9. Was heißt: nihil?
  10. conspicere in der 3. P. Pl. Plusquamperfekt
  11. is metus im 6. F. Sg. (zusammengeschrieben)
  12. qui/quae/quod im 6. F. Pl.
  13. qui/quae/quod im 6. F. Sg. (männlich)
  14. qui/quae/quod im 4. F. Pl. (weiblich)
  15. is casus im 4. F. Pl. (zusammengeschrieben)
  16. Was heißt: scire?
  17. Was heißt: iussum?
  18. Was heißt: cadere?

33 Clues: Was heißt: rex? • Was heißt: idem? • Was heißt: opus? • Was heißt: primo? • Was heißt: Himmel • Was heißt: nihil? • Was heißt: scire? • Was heißt: debere? • Was heißt: iussum? • Was heißt: cadere? • Was heißt: petere a? • Übersetzung von quem • Übersetzung von quarum • Übersetzung von quibus • Was heißt: interficere? • qui/quae/quod im 6. F. Pl. • qui/quae/quod im 2. F. Sg. • ...

Derivative Crossword 2013-09-30

Derivative Crossword crossword puzzle
Across
  1. Derivative of f(x)=4x^8
  2. Derivative of f(x)=20x^3+4x^2+10x
  3. Equation of tangent line to f(x)=3x^3+4x^2+9 at (1,16)
  4. Derivative of f(x)=4cosx
  5. Derivative of f(x)=(2x+5)/(3x^3+2)
  6. Derivative of f(x)=865,621,6387
  7. Derivative of f(x)=5cotx
  8. Derivative of f(x)=6sinx
  9. Derivative of f(x)=2tanx
Down
  1. Derivative of f(x)=x^5
  2. Derivative of f(x)=3secx
  3. Equation of normal line to f(x)=3x^2-2x+1 at (2,9)
  4. Derivative of f(x)=(4x+9)(6x^2)
  5. Derivative of f(x)=10cscx
  6. Derivative of f(x)=20x

15 Clues: Derivative of f(x)=x^5 • Derivative of f(x)=20x • Derivative of f(x)=4x^8 • Derivative of f(x)=3secx • Derivative of f(x)=4cosx • Derivative of f(x)=5cotx • Derivative of f(x)=6sinx • Derivative of f(x)=2tanx • Derivative of f(x)=10cscx • Derivative of f(x)=(4x+9)(6x^2) • Derivative of f(x)=865,621,6387 • Derivative of f(x)=20x^3+4x^2+10x • Derivative of f(x)=(2x+5)/(3x^3+2) • ...

UNIT 1 VOCABULARY 2023-07-30

UNIT 1 VOCABULARY crossword puzzle
Across
  1. A type of parent function is f(x) = x^(1/2)
  2. The set of output values.
  3. The point ( x , 0) on a graph.
  4. Highest power in a polynomial.
  5. The set of input values.
  6. A type of parent function is f(x) = |x|
  7. Lowest point of a function.
  8. A type of parent function is f(x) = mx + b
  9. If a is less than b in the domain and f(a) less than f(b), then the functions is ___
  10. Highest point of a function.
  11. If a is less than b in the domain and f(a) equal to f(b), then the functions is ___
  12. A type of parent function is f(x) = x^2
  13. A mathematical relation that maps each input value to exactly one output value.
  14. The point ( 0 , y) on a graph.
Down
  1. A type of parent function is f(x) = 3^x
  2. A type of parent function is f(x) =1/x
  3. A function that has y axis symmetry.
  4. A type of parent function is f(x) = logx
  5. A function that has rotational symmetry.
  6. If a is less than b in the domain and f(a) greater than f(b), then the functions is ___
  7. A type of parent function is f(x) = x^3
  8. Rate of change.
  9. A place in a function that the graph will eventually approach.
  10. a + bi versus a - bi

24 Clues: Rate of change. • a + bi versus a - bi • The set of input values. • The set of output values. • Lowest point of a function. • Highest point of a function. • The point ( x , 0) on a graph. • Highest power in a polynomial. • The point ( 0 , y) on a graph. • A function that has y axis symmetry. • A type of parent function is f(x) =1/x • A type of parent function is f(x) = 3^x • ...

Calculus I Crossword - Arman & Daniel 2022-05-24

Calculus I Crossword - Arman & Daniel crossword puzzle
Across
  1. If h(x)<f(x)<g(x) and if limit, as x->c, of h(x)= limit, as x->c, of g(x), then limit, as x->c, of f(x) must = limit, as x->c, of h(x) (and limit, as x-c of g(x) by transitive laws).
  2. f(g(x))=x. 1/f'(g(x))=g'(x). g(x) is the ______ of f(x).
  3. d/dx [f(x)/g(x)] = [g(x)•f'(x) - f(x)•g'(x)]/[g(x)]^2. ________ rule
  4. ∫f(x)dx can be approximated with lim n->∞ Σf(cᵢ + kΔx/n)(b-a)/n. i=1. ______ riemann sum
  5. lim, as x->c, f(x)/g(x) = lim, as x->c, f'(x)/g'(x) only if lim, as x->c, of f(x) and g(x), separately, are both 0 or infinity.
  6. [ax + b] -> [ax - b]. This process is called finding the…
Down
  1. π• ∫R^2 - r^2 dx from [a,b] **Where R= f(x) - axis of rotation and r= g(x) - axis of rotation and f(x)>g(x) on [a,b]. ______ method
  2. lim n->∞ Σf(xcᵢ)(b-a)/n. i=1.
  3. ∫f(x)dx can be approximated with lim n->∞ Σf(cᵢ + (i-1)Δx/n)(b-a)/n. i=1. _____ riemann sum
  4. d/dx [f(g(x))] = f'(g(x)) • g'(x) _____ rule.
  5. ∫f(x)dx can be approximated by lim n->∞ Δx/2 Σf(xᵢ₋₁) + f(xᵢ). i=1.
  6. d/dx [ f(x)•g(x)] = f'(x)•g(x) + g'(x)•f(x). ______ rule
  7. π• ∫[f(x)]^2 dx from [a,b], where f(x) is a radius, r.

13 Clues: lim n->∞ Σf(xcᵢ)(b-a)/n. i=1. • d/dx [f(g(x))] = f'(g(x)) • g'(x) _____ rule. • π• ∫[f(x)]^2 dx from [a,b], where f(x) is a radius, r. • f(g(x))=x. 1/f'(g(x))=g'(x). g(x) is the ______ of f(x). • d/dx [ f(x)•g(x)] = f'(x)•g(x) + g'(x)•f(x). ______ rule • [ax + b] -> [ax - b]. This process is called finding the… • ...

Être et les Adjectifs 2021-05-20

Être et les Adjectifs crossword puzzle
Across
  1. happy, content (m)
  2. heavy (f)
  3. heavy (m)
  4. ugly (m)
  5. smart (f)
  6. ugly (f)
  7. handsome
  8. redhead (f)
  9. Canadian (f)
  10. English (f)
  11. thin, skinny (1)
  12. beautiful
  13. big, tall (m)
  14. American (m)
  15. thin, skinny (2)
  16. very
  17. blond (m)
  18. happy, content (f)
  19. French (m)
  20. kind of
  21. young
  22. angry, mad (m)
  23. bad (f)
  24. small, short (f)
  25. older (m)
  26. tired (f)
  27. older (f)
Down
  1. silly, dumb
  2. pretty (m)
  3. sad
  4. mean (f)
  5. nice, pleasant
  6. big, tall (f)
  7. funny
  8. bad (m)
  9. blond (f)
  10. mean (m)
  11. pretty (f)
  12. brunette (f)
  13. small, short (m)
  14. smart (m)
  15. Canadian (m)
  16. athletic (m)
  17. nice (f)
  18. sick
  19. American (f)
  20. redhead (m)
  21. old (f)
  22. brunette (m)
  23. happy (f)
  24. athletic (f)
  25. French (f)
  26. angry, mad (f)
  27. nice (m)
  28. tired
  29. English (m)
  30. old (m)
  31. happy (m)

58 Clues: sad • sick • very • funny • young • tired • bad (m) • old (f) • kind of • bad (f) • old (m) • mean (f) • ugly (m) • ugly (f) • mean (m) • handsome • nice (f) • nice (m) • heavy (f) • heavy (m) • smart (f) • blond (f) • smart (m) • beautiful • blond (m) • happy (f) • older (m) • happy (m) • tired (f) • older (f) • pretty (m) • pretty (f) • French (f) • French (m) • silly, dumb • redhead (f) • English (f) • redhead (m) • English (m) • brunette (f) • Canadian (f) • ...

RED TIGHT 2024-01-08

RED TIGHT crossword puzzle
Across
  1. MI-28
  2. RQ-7B
  3. WG-13
  4. C-160
  5. A-10
  6. B-2
  7. OH-58D
  8. MI-8
  9. MQ-1
  10. MIG-27
  11. C-5
  12. MD-500
  13. JAS-39
  14. F-7P
  15. SU-27
  16. RQ-2
Down
  1. C-17
  2. F-14
  3. CH-47
  4. AH-1
  5. A-129
  6. MIG-29
  7. MI-2
  8. SA365
  9. AN-2
  10. SA-330
  11. F-15
  12. MIG-31
  13. TU-160
  14. J-10

30 Clues: B-2 • C-5 • C-17 • F-14 • AH-1 • MI-2 • A-10 • AN-2 • MI-8 • MQ-1 • F-15 • J-10 • F-7P • RQ-2 • CH-47 • A-129 • MI-28 • RQ-7B • WG-13 • C-160 • SA365 • SU-27 • MIG-29 • OH-58D • SA-330 • MIG-27 • MIG-31 • TU-160 • MD-500 • JAS-39

AB Calculus Crossword 2014-05-12

AB Calculus Crossword crossword puzzle
Across
  1. If f ‘(c)=0 and f “(x)<0, then f has a ______ at x=c
  2. If f’ does not change sign at c (f’ has the same sign on both sides of c) then f has no local ____ value.
  3. if function f(x) has a derivative, it is ______
  4. if f “(x)>0
  5. the process of finding a curve to fit data
  6. rule f(x)=x^n , f ‘(x)=nx^n-1
  7. problems involving the relationship between two or more rates
  8. Calculator function used to find derivative
  9. F=kx
  10. “The limit does not exist!!”
  11. [a,b]
  12. a^2+b^2=c^2
  13. when a function is differentiable at a point a that closely resembles its own tangent line very close to a
  14. The largest segment of a partition
  15. another name for the Fundamental Theorem of Calculus
  16. Deriving an equation with two variables is __________ differentiation
  17. If the function is concave down and you are finding LRAM, the area under the curve is a _______
  18. Find y’ of y=ln(secx+tanx)
  19. when marginal revenue equals marginal cost
  20. The definite integral of the force times distance over which the force is applied
  21. the function reflected over the line y=x
  22. Suppose u and v are functions of x that are differentiable at x=0, and that u(0)=5, u‘(0)= -3, v(0)= -1, v’(0)=2. Find d/dx(uv)
  23. The ______ dx is an independent variable and the _____ dy = f ‘(x)dx
  24. notation
  25. Absolute value of position
Down
  1. instantaneous rate of change
  2. This is an example of f(x)=cos(x^3); f ’(x)= -3x^2(sin(x^3))
  3. The third derivative of position
  4. y=y0e^kt
  5. If velocity is positive and speed is decreasing, then acceleration is _____
  6. where the function is continuous but not differentiable
  7. (LRAM+RRAM)/2)=
  8. the line about which a solid of revolution is generated
  9. a point near which the function values oscillate too much for the function to have a limit
  10. a function y=f(x) that is continuous on [a,b] takes on every value between f(a) and f(b)
  11. Δx=x2-x1 and Δy=y2-y1
  12. (a,b)
  13. If velocity is positive and decreasing, then speed is _____
  14. (ln2/k)
  15. if f ‘(x)=(1/(1+x^2)), then f(x)=?
  16. ln(x/x)=?
  17. Reimann sum using midpoints
  18. (2π/b) describes this
  19. ∆f=f(a+dx)-f(a)
  20. when maximizing or minimizing some aspect of the system being modified
  21. ((absolute max of f-absolute min of f)/2)
  22. L(x)=f(a)+f ‘(a)(x-a)
  23. y=mx+b
  24. where one-sided limits exist but have different values
  25. the easiest way to do separation by parts
  26. (∆x/∆t)
  27. Change in concavity
  28. T-Ts=(T0-Ts)e^-kt
  29. Application of local linearity used to graph a solution without knowing its equation
  30. If a function is continuous on [a,b] and differentiable on (a,b), then there exists a point c on (a,b) where f ‘(x)=((f(b)-f(a))/(b-a))
  31. theorem
  32. LRAM,MRAM,RRAM
  33. If f “(x)>0 and you are finding LRAM, its an _____
  34. a point that is extremely essential ( if f ‘(x)=0, where x=?)
  35. circle with radius of 1
  36. the length of a rectangle increases by 5 cm/sec and the width decreases by 2 cm/sec. Is the area increasing or decreasing when length=7 cm and width=4 cm

61 Clues: F=kx • (a,b) • [a,b] • y=mx+b • (ln2/k) • (∆x/∆t) • theorem • y=y0e^kt • notation • ln(x/x)=? • if f “(x)>0 • a^2+b^2=c^2 • LRAM,MRAM,RRAM • (LRAM+RRAM)/2)= • ∆f=f(a+dx)-f(a) • T-Ts=(T0-Ts)e^-kt • Change in concavity • Δx=x2-x1 and Δy=y2-y1 • (2π/b) describes this • L(x)=f(a)+f ‘(a)(x-a) • circle with radius of 1 • Find y’ of y=ln(secx+tanx) • Absolute value of position • Reimann sum using midpoints • ...

ΜΑΘΗΜΑΤΙΚΑ Γ ΄ΘΕΤΙΚΗΣ κεφαλαιο 1ο(1) 2020-03-31

ΜΑΘΗΜΑΤΙΚΑ Γ ΄ΘΕΤΙΚΗΣ κεφαλαιο 1ο(1) crossword puzzle
Across
  1. ΕΙΝΑΙ ΘΕΩΡΗΜΑ ΛΕΓΕΤΑΙ ΚΡΙΤΗΡΙΟ
  2. ΕΙΝΑΙ ΤΟ f(xo)>=f(x), xoEDf
  3. ΔΕΝ ΕΙΝΑΙ Η ΕΞΙΣΩΣΗ ΤΟΥ ΚΥΚΛΟΥ
  4. ΜΑΛΛΟΝ ΘΑ ΤΑ ΞΕΠΕΡΑΣΟΥΜΕ ΜΕ ΤΟ "ΜΕΝΩ ΣΤΟ ΣΠΙΤΙ"
  5. lim(sinx/x) ,x-->0
  6. ΔΕΝ ΕΙΝΑΙ ΥΠΟΧΡΕΩΤΙΚΑ ΟΙ fog ΚΑΙ gof
Down
  1. ΗΕΞΙΣΩΣΗ f(x)=ψ EXEI..... MIA ΡΙΖΑ AN f:1-1
  2. ΕΙΝΑΙ ..ΜΙΑ ΜΟΥΣΙΚΗ .. ΑΛΛΑ ΓΝΗΣΙΩΣ, Η ΓΝ ΑΥΞΟΥΣΑ Η΄Η ΓΝ ΦΘΙΝΟΥΣΑ
  3. ΕΙΝΑΙ ΟΙ ΓΡΑΦΙΚΕΣ ΠΑΡΑΣΤΑΣΕΙΣ ΤΩΝ f, f^-1 ΩΣ ΠΡΟΣ ΤΗΝ ψ=x
  4. ..Η΄ΙΣΟ ΤΟ |sinx| ΤΟΥ |x|
  5. ΔΗΜΟΦΙΛΗΣ ΟΣΟ ΚΑΙ Ο ΧΟΡΝΕΡ ΑΛΛΑ ΕΠΑΝΑΣΤΑΤΗΣ
  6. lim((cosx-1)/x),x-->0
  7. limf(x)=f(xo),x-->ΧΟ

13 Clues: lim(sinx/x) ,x-->0 • limf(x)=f(xo),x-->ΧΟ • lim((cosx-1)/x),x-->0 • ..Η΄ΙΣΟ ΤΟ |sinx| ΤΟΥ |x| • ΕΙΝΑΙ ΤΟ f(xo)>=f(x), xoEDf • ΕΙΝΑΙ ΘΕΩΡΗΜΑ ΛΕΓΕΤΑΙ ΚΡΙΤΗΡΙΟ • ΔΕΝ ΕΙΝΑΙ Η ΕΞΙΣΩΣΗ ΤΟΥ ΚΥΚΛΟΥ • ΔΕΝ ΕΙΝΑΙ ΥΠΟΧΡΕΩΤΙΚΑ ΟΙ fog ΚΑΙ gof • ΗΕΞΙΣΩΣΗ f(x)=ψ EXEI..... MIA ΡΙΖΑ AN f:1-1 • ΔΗΜΟΦΙΛΗΣ ΟΣΟ ΚΑΙ Ο ΧΟΡΝΕΡ ΑΛΛΑ ΕΠΑΝΑΣΤΑΤΗΣ • ΜΑΛΛΟΝ ΘΑ ΤΑ ΞΕΠΕΡΑΣΟΥΜΕ ΜΕ ΤΟ "ΜΕΝΩ ΣΤΟ ΣΠΙΤΙ" • ...

TTS MATEMATIKA 2023-08-27

TTS MATEMATIKA crossword puzzle
Across
  1. Himpunan yang membatasi "keluaran" suatu fungsi
  2. himpunan semua anggota himpunan B yang memiliki pasangan anggota himpunan A.
  3. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (H o F) (2)
  4. fungsi f(x)=2x-1 dan h(x)= x² +7, maka (F o H) (-1)
  5. Jika f(x)= 2x+5 dan g(x)= x-2, maka (F o G)(5)
  6. Keuntungan di peroleh mengikuti fungsi f(x)= 12x + 284, untuk setiap x potongan kue yang terjual. Maka jika terjual sebanyak 18 kue, berapa keuntungan
  7. dua bilangan yang dijumlahkan hasilnya sama meskipun bilangannya berbeda dan letak antar-bilanganya ditukar.
  8. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (F o H) (-3)
  9. Diketahui f(x)=3x²+4x-7 dan g(x)= 2x² +2, maka (f+g)(2) adalah
  10. Fungsi yang memiliki hubungan kebalikan antara dua fungsi dan dari fungsi asalnya
Down
  1. Fungsi yang elemen domain dan kodomain hanya boleh berelasi satu kali
  2. Jika f(x)= 2x+c dan f(5)= -6 maka nilai c
  3. Anggota himpunan dari daerah asal biasanya terletak di sebelah kiri
  4. Sifat Mengubah pengelompokan dari bilangan yang dijumlah tidak akan mengubah hasil penjumlahan
  5. fungsi f dirumuskan dengan f(x)=2x-3. Jika f(x)=7,maka nilai x
  6. Diketahui g(x)= 7x-5 dan h(x)= 3x-3, maka (g-h)(3) adalah
  7. Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3)
  8. Fungsi susunan dari beberapa fungsi yang terhubung dan berkaitan
  9. Gabungan objek yang memiliki definisi yang jelas
  10. Sebutan lain dari fungsi On-To

20 Clues: Sebutan lain dari fungsi On-To • Jika f(x)= 2x+c dan f(5)= -6 maka nilai c • Jika f(x)= 2x+5 dan g(x)= x-2, maka (F o G)(5) • Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3) • Himpunan yang membatasi "keluaran" suatu fungsi • Gabungan objek yang memiliki definisi yang jelas • fungsi f(x)=2x-2 dan h(x)= x² +7, maka (H o F) (2) • ...

TTS MATEMATIKA 2023-08-27

TTS MATEMATIKA crossword puzzle
Across
  1. Sifat Mengubah pengelompokan dari bilangan yang dijumlah tidak akan mengubah hasil penjumlahan
  2. Gabungan objek yang memiliki definisi yang jelas
  3. Jika f(x)= 2x+5 dan g(x)= x-2, maka (F o G)(5)
  4. Fungsi susunan dari beberapa fungsi yang terhubung dan berkaitan
  5. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (F o H) (-3)
  6. Diketahui f(x)=3x²+4x-7 dan g(x)= 2x² +2, maka (f+g)(2) adalah
  7. Fungsi yang memiliki hubungan kebalikan antara dua fungsi dan dari fungsi asalnya
  8. Himpunan yang membatasi "keluaran" suatu fungsi
Down
  1. Jika f(x)= 2x+c dan f(5)= -6 maka nilai c
  2. dua bilangan yang dijumlahkan hasilnya sama meskipun bilangannya berbeda dan letak antar-bilanganya ditukar.
  3. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (H o F) (2)
  4. Anggota himpunan dari daerah asal biasanya terletak di sebelah kiri
  5. himpunan semua anggota himpunan B yang memiliki pasangan anggota himpunan A.
  6. fungsi f(x)=2x-1 dan h(x)= x² +7, maka (F o H) (-1)
  7. Sebutan lain dari fungsi On-To
  8. Keuntungan di peroleh mengikuti fungsi f(x)= 12x + 284, untuk setiap x potongan kue yang terjual. Maka jika terjual sebanyak 18 kue, berapa keuntungan
  9. Diketahui g(x)= 7x-5 dan h(x)= 3x-3, maka (g-h)(3) adalah
  10. Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3)
  11. Fungsi yang elemen domain dan kodomain hanya boleh berelasi satu kali
  12. fungsi f dirumuskan dengan f(x)=2x-3. Jika f(x)=7,maka nilai x

20 Clues: Sebutan lain dari fungsi On-To • Jika f(x)= 2x+c dan f(5)= -6 maka nilai c • Jika f(x)= 2x+5 dan g(x)= x-2, maka (F o G)(5) • Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3) • Himpunan yang membatasi "keluaran" suatu fungsi • Gabungan objek yang memiliki definisi yang jelas • fungsi f(x)=2x-2 dan h(x)= x² +7, maka (H o F) (2) • ...

AB Calculus Crossword 2014-05-12

AB Calculus Crossword crossword puzzle
Across
  1. the function reflected over the line y=x
  2. notation
  3. Δx=x2-x1 and Δy=y2-y1
  4. If a function is continuous on [a,b] and differentiable on (a,b), then there exists a point c on (a,b) where f ‘(x)=((f(b)-f(a))/(b-a))
  5. The third derivative of position
  6. LRAM,MRAM,RRAM
  7. [a,b]
  8. (∆x/∆t)
  9. If f “(x)>0 and you are finding LRAM, its an _____
  10. a point near which the function values oscillate too much for the function to have a limit
  11. If f’ does not change sign at c (f’ has the same sign on both sides of c) then f has no local ____ value.
  12. Suppose u and v are functions of x that are differentiable at x=0, and that u(0)=5, u‘(0)= -3, v(0)= -1, v’(0)=2. Find d/dx(uv)
  13. a point that is extremely essential ( if f ‘(x)=0, where x=?)
  14. the process of finding a curve to fit data
  15. If f ‘(c)=0 and f “(x)<0, then f has a ______ at x=c
  16. (2π/b) describes this
  17. L(x)=f(a)+f ‘(a)(x-a)
  18. If the function is concave down and you are finding LRAM, the area under the curve is a _______
  19. the line about which a solid of revolution is generated
  20. when marginal revenue equals marginal cost
  21. ∆f=f(a+dx)-f(a)
  22. where one-sided limits exist but have different values
  23. a function y=f(x) that is continuous on [a,b] takes on every value between f(a) and f(b)
  24. The definite integral of the force times distance over which the force is applied
  25. T-Ts=(T0-Ts)e^-kt
  26. F=kx
  27. circle with radius of 1
  28. y=y0e^kt
  29. problems involving the relationship between two or more rates
  30. Application of local linearity used to graph a solution without knowing its equation
  31. when a function is differentiable at a point a that closely resembles its own tangent line very close to a
  32. Absolute value of position
  33. This is an example of f(x)=cos(x^3); f ’(x)= -3x^2(sin(x^3))
  34. ln(x/x)=?
  35. the length of a rectangle increases by 5 cm/sec and the width decreases by 2 cm/sec. Is the area increasing or decreasing when length=7 cm and width=4 cm
Down
  1. The ______ dx is an independent variable and the _____ dy = f ‘(x)dx
  2. if f “(x)>0
  3. If velocity is positive and speed is decreasing, then acceleration is _____
  4. a^2+b^2=c^2
  5. y=mx+b
  6. Reimann sum using midpoints
  7. “The limit does not exist!!”
  8. instantaneous rate of change
  9. Change in concavity
  10. the easiest way to do separation by parts
  11. Calculator function used to find derivative
  12. Deriving an equation with two variables is __________ differentiation
  13. where the function is continuous but not differentiable
  14. another name for the Fundamental Theorem of Calculus
  15. rule f(x)=x^n , f ‘(x)=nx^n-1
  16. The largest segment of a partition
  17. (LRAM+RRAM)/2)=
  18. if f ‘(x)=(1/(1+x^2)), then f(x)=?
  19. if function f(x) has a derivative, it is ______
  20. (a,b)
  21. theorem
  22. Find y’ of y=ln(secx+tanx)
  23. ((absolute max of f-absolute min of f)/2)
  24. If velocity is positive and decreasing, then speed is _____
  25. when maximizing or minimizing some aspect of the system being modified
  26. (ln2/k)

61 Clues: F=kx • [a,b] • (a,b) • y=mx+b • (∆x/∆t) • theorem • (ln2/k) • notation • y=y0e^kt • ln(x/x)=? • if f “(x)>0 • a^2+b^2=c^2 • LRAM,MRAM,RRAM • (LRAM+RRAM)/2)= • ∆f=f(a+dx)-f(a) • T-Ts=(T0-Ts)e^-kt • Change in concavity • Δx=x2-x1 and Δy=y2-y1 • (2π/b) describes this • L(x)=f(a)+f ‘(a)(x-a) • circle with radius of 1 • Find y’ of y=ln(secx+tanx) • Absolute value of position • Reimann sum using midpoints • ...

AB Calculus Crossword 2014-05-12

AB Calculus Crossword crossword puzzle
Across
  1. (∆x/∆t)
  2. If f’ does not change sign at c (f’ has the same sign on both sides of c) then f has no local ____ value.
  3. (2π/b) describes this
  4. the length of a rectangle increases by 5 cm/sec and the width decreases by 2 cm/sec. Is the area increasing or decreasing when length=7 cm and width=4 cm
  5. (a,b)
  6. Calculator function used to find derivative
  7. Suppose u and v are functions of x that are differentiable at x=0, and that u(0)=5, u‘(0)= -3, v(0)= -1, v’(0)=2. Find d/dx(uv)
  8. theorem
  9. instantaneous rate of change
  10. y=mx+b
  11. if f “(x)>0
  12. where one-sided limits exist but have different values
  13. This is an example of f(x)=cos(x^3); f ’(x)= -3x^2(sin(x^3))
  14. ln(x/x)=?
  15. another name for the Fundamental Theorem of Calculus
  16. if f ‘(x)=(1/(1+x^2)), then f(x)=?
  17. when a function is differentiable at a point a that closely resembles its own tangent line very close to a
  18. The largest segment of a partition
  19. F=kx
  20. problems involving the relationship between two or more rates
  21. “The limit does not exist!!”
  22. a^2+b^2=c^2
  23. when marginal revenue equals marginal cost
  24. The third derivative of position
  25. Find y’ of y=ln(secx+tanx)
Down
  1. LRAM,MRAM,RRAM
  2. y=y0e^kt
  3. Δx=x2-x1 and Δy=y2-y1
  4. (LRAM+RRAM)/2)=
  5. Absolute value of position
  6. The ______ dx is an independent variable and the _____ dy = f ‘(x)dx
  7. Change in concavity
  8. a point near which the function values oscillate too much for the function to have a limit
  9. [a,b]
  10. the line about which a solid of revolution is generated
  11. Application of local linearity used to graph a solution without knowing its equation
  12. If velocity is positive and decreasing, then speed is _____
  13. ((absolute max of f-absolute min of f)/2)
  14. Reimann sum using midpoints
  15. circle with radius of 1
  16. if function f(x) has a derivative, it is ______
  17. when maximizing or minimizing some aspect of the system being modified
  18. Deriving an equation with two variables is __________ differentiation
  19. the process of finding a curve to fit data
  20. L(x)=f(a)+f ‘(a)(x-a)
  21. If the function is concave down and you are finding LRAM, the area under the curve is a _______
  22. a function y=f(x) that is continuous on [a,b] takes on every value between f(a) and f(b)
  23. T-Ts=(T0-Ts)e^-kt
  24. (ln2/k)
  25. If a function is continuous on [a,b] and differentiable on (a,b), then there exists a point c on (a,b) where f ‘(x)=((f(b)-f(a))/(b-a))
  26. If f ‘(c)=0 and f “(x)<0, then f has a ______ at x=c
  27. where the function is continuous but not differentiable
  28. If f “(x)>0 and you are finding LRAM, its an _____
  29. the easiest way to do separation by parts
  30. a point that is extremely essential ( if f ‘(x)=0, where x=?)
  31. The definite integral of the force times distance over which the force is applied
  32. notation
  33. rule f(x)=x^n , f ‘(x)=nx^n-1
  34. If velocity is positive and speed is decreasing, then acceleration is _____
  35. ∆f=f(a+dx)-f(a)
  36. the function reflected over the line y=x

61 Clues: F=kx • [a,b] • (a,b) • y=mx+b • (∆x/∆t) • theorem • (ln2/k) • y=y0e^kt • notation • ln(x/x)=? • if f “(x)>0 • a^2+b^2=c^2 • LRAM,MRAM,RRAM • (LRAM+RRAM)/2)= • ∆f=f(a+dx)-f(a) • T-Ts=(T0-Ts)e^-kt • Change in concavity • Δx=x2-x1 and Δy=y2-y1 • (2π/b) describes this • L(x)=f(a)+f ‘(a)(x-a) • circle with radius of 1 • Absolute value of position • Find y’ of y=ln(secx+tanx) • Reimann sum using midpoints • ...

TTS MATEMATIKA 2023-08-27

TTS MATEMATIKA crossword puzzle
Across
  1. Sifat Mengubah pengelompokan dari bilangan yang dijumlah tidak akan mengubah hasil penjumlahan
  2. Gabungan objek yang memiliki definisi yang jelas
  3. Jika f(x)= 2x+5 dan g(x)= x-2, maka (F o G)(5)
  4. Fungsi susunan dari beberapa fungsi yang terhubung dan berkaitan
  5. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (F o H) (-3)
  6. Diketahui f(x)=3x²+4x-7 dan g(x)= 2x² +2, maka (f+g)(2) adalah
  7. Fungsi yang memiliki hubungan kebalikan antara dua fungsi dan dari fungsi asalnya
  8. Himpunan yang membatasi "keluaran" suatu fungsi
Down
  1. Jika f(x)= 2x+c dan f(5)= -6 maka nilai c
  2. dua bilangan yang dijumlahkan hasilnya sama meskipun bilangannya berbeda dan letak antar-bilanganya ditukar.
  3. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (H o F) (2)
  4. Anggota himpunan dari daerah asal biasanya terletak di sebelah kiri
  5. himpunan semua anggota himpunan B yang memiliki pasangan anggota himpunan A.
  6. fungsi f(x)=2x-1 dan h(x)= x² +7, maka (F o H) (-1)
  7. Sebutan lain dari fungsi On-To
  8. Keuntungan di peroleh mengikuti fungsi f(x)= 12x + 284, untuk setiap x potongan kue yang terjual. Maka jika terjual sebanyak 18 kue, berapa keuntungan
  9. Diketahui g(x)= 7x-5 dan h(x)= 3x-3, maka (g-h)(3) adalah
  10. Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3)
  11. Fungsi yang elemen domain dan kodomain hanya boleh berelasi satu kali
  12. fungsi f dirumuskan dengan f(x)=2x-3. Jika f(x)=7,maka nilai x

20 Clues: Sebutan lain dari fungsi On-To • Jika f(x)= 2x+c dan f(5)= -6 maka nilai c • Jika f(x)= 2x+5 dan g(x)= x-2, maka (F o G)(5) • Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3) • Himpunan yang membatasi "keluaran" suatu fungsi • Gabungan objek yang memiliki definisi yang jelas • fungsi f(x)=2x-2 dan h(x)= x² +7, maka (H o F) (2) • ...

AP Calculus Exam 2023-05-24

AP Calculus Exam crossword puzzle
Across
  1. f(-x) = f(x) means that f(x) is ___
  2. at x=c where the derivative switches from negative to positive and vice versa
  3. typically done with a table of points. be cure to only use the values that are given. if you are given 7 points, you can only calculate 3 midpoint rectangles
  4. f''(x) switches from positive to negative and vice versa
  5. f(x) is continuous, f(a)<k and f(b)>k, a<c<b and f(c)=k
  6. dy/dt=ky which translates to y=Ce^kt means that y is increasing ___ to y
  7. outer radius = f(x), inner radius = g(x). V= pi a to b ([f(x)]^2 - [g(x)]^2) dx
  8. sign chart to find sign of f'(x). positive means f(x) is ___
  9. radius=f(x): V= pi a to b [f(x)]^2 dx
  10. lim x->infinity and lim x->-infinity
  11. use ___ to find derivative f(g(x))
  12. Is Mr.Duong the best calculus teacher?
  13. f is continuous and differentiable on [a,b]. f(a)=f(b), then find c on [a,b] such that f'(c)= f(b)-f(a)/b-a
  14. f(-x) = -f(x) means that f(x) is ___
  15. find f(b)-f(a)/b-a
  16. express f'(x) as a fraction. set both numerator and denominator to 0 and solve
Down
  1. f is continuous and differentiable on [a,b]. if f(a)=f(b), then find c on [a,b] so f'(c)=0
  2. set both functions of f(x) and g(x) equal to each other to find ___
  3. A =(b-a/2n)[f(x0)+2f(x1)+2f(x2)+...+2f(xn-1)+f(xn)]
  4. Express f(x) as a fraction and set denominator as 0
  5. using relative extrema evaluate f at these values. smallest is absolute ___
  6. using relative extrema evaluate f at these values. largest is absolute ___
  7. f(x) exists, f(a) exists, f(x)=f(a)
  8. find f'(a)
  9. A=(b-a/n)[f(x1)+f(x2)+...+f(xn)]
  10. use the points given and plug them into dy/dx, draw little lines with the calculated slopes at the point.
  11. lim h->0 f(x+h)-f(x)/h
  12. A=a to b [f(x)-g(x)]dx
  13. A=(b-a/n)[f(x0)+f(x1)+...+f(xn-1)]
  14. sign chart to find sign of f'(x). negative means f(x) is ___

30 Clues: find f'(a) • find f(b)-f(a)/b-a • lim h->0 f(x+h)-f(x)/h • A=a to b [f(x)-g(x)]dx • A=(b-a/n)[f(x1)+f(x2)+...+f(xn)] • use ___ to find derivative f(g(x)) • A=(b-a/n)[f(x0)+f(x1)+...+f(xn-1)] • f(-x) = f(x) means that f(x) is ___ • f(x) exists, f(a) exists, f(x)=f(a) • lim x->infinity and lim x->-infinity • f(-x) = -f(x) means that f(x) is ___ • ...

Crossword Function 2021-10-05

Crossword Function crossword puzzle
Across
  1. find f(x)= 3x - 5 when x= -1
  2. find f(t)= 5t−13 when t = 4
  3. f(x)= 5x2 - 2√-3+7
  4. find f(x) = 4x+5x+1 if f(2)
  5. find f(x)= 4x2 - 2x + 5 if x= -3
  6. find f(x)= x2 - 1 when x = 0
Down
  1. h(x)= x−2x+9x, find h(−2)
  2. If f(x) = 3x2+5x+1 find f(2)
  3. find f(x)= 1/2x + 9 if f(12)
  4. find f(a)= a2 + 3a + 1 when a=4

10 Clues: f(x)= 5x2 - 2√-3+7 • h(x)= x−2x+9x, find h(−2) • find f(t)= 5t−13 when t = 4 • find f(x) = 4x+5x+1 if f(2) • find f(x)= 3x - 5 when x= -1 • If f(x) = 3x2+5x+1 find f(2) • find f(x)= 1/2x + 9 if f(12) • find f(x)= x2 - 1 when x = 0 • find f(a)= a2 + 3a + 1 when a=4 • find f(x)= 4x2 - 2x + 5 if x= -3

TTS MATEMATIKA 2023-08-27

TTS MATEMATIKA crossword puzzle
Across
  1. Sifat Mengubah pengelompokan dari bilangan yang dijumlah tidak akan mengubah hasil penjumlahan
  2. Gabungan objek yang memiliki definisi yang jelas
  3. Jika f(x)= 2x+5 dan g(x)= x-2, maka (F o G)(5)
  4. Fungsi susunan dari beberapa fungsi yang terhubung dan berkaitan
  5. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (F o H) (-3)
  6. Diketahui f(x)=3x²+4x-7 dan g(x)= 2x² +2, maka (f+g)(2) adalah
  7. Fungsi yang memiliki hubungan kebalikan antara dua fungsi dan dari fungsi asalnya
  8. Himpunan yang membatasi "keluaran" suatu fungsi
Down
  1. Jika f(x)= 2x+c dan f(5)= -6 maka nilai c
  2. dua bilangan yang dijumlahkan hasilnya sama meskipun bilangannya berbeda dan letak antar-bilanganya ditukar.
  3. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (H o F) (2)
  4. Anggota himpunan dari daerah asal biasanya terletak di sebelah kiri
  5. himpunan semua anggota himpunan B yang memiliki pasangan anggota himpunan A.
  6. fungsi f(x)=2x-1 dan h(x)= x² +7, maka (F o H) (-1)
  7. Sebutan lain dari fungsi On-To
  8. Keuntungan di peroleh mengikuti fungsi f(x)= 12x + 284, untuk setiap x potongan kue yang terjual. Maka jika terjual sebanyak 18 kue, berapa keuntungan
  9. Diketahui g(x)= 7x-5 dan h(x)= 3x-3, maka (g-h)(3) adalah
  10. Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3)
  11. Fungsi yang elemen domain dan kodomain hanya boleh berelasi satu kali
  12. fungsi f dirumuskan dengan f(x)=2x-3. Jika f(x)=7,maka nilai x

20 Clues: Sebutan lain dari fungsi On-To • Jika f(x)= 2x+c dan f(5)= -6 maka nilai c • Jika f(x)= 2x+5 dan g(x)= x-2, maka (F o G)(5) • Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3) • Himpunan yang membatasi "keluaran" suatu fungsi • Gabungan objek yang memiliki definisi yang jelas • fungsi f(x)=2x-2 dan h(x)= x² +7, maka (H o F) (2) • ...

TTS MATEMATIKA 2023-08-27

TTS MATEMATIKA crossword puzzle
Across
  1. Fungsi susunan dari beberapa fungsi yang terhubung dan berkaitan
  2. Himpunan yang membatasi "keluaran" suatu fungsi
  3. fungsi f dirumuskan dengan f(x)=2x-3. Jika f(x)=7,maka nilai x
  4. Diketahui g(x)= 7x-5 dan h(x)= 3x-3, maka (g-h)(3) adalah
  5. Diketahui f(x)=3x²+4x-7 dan g(x)= 2x² +2, maka (f+g)(2) adalah
  6. Sifat Mengubah pengelompokan dari bilangan yang dijumlah tidak akan mengubah hasil penjumlahan
  7. fungsi f(x)=2x-1 dan h(x)= x² +7, maka (F o H) (-1)
  8. Gabungan objek yang memiliki definisi yang jelas
  9. dua bilangan yang dijumlahkan hasilnya sama meskipun bilangannya berbeda dan letak antar-bilanganya ditukar.
Down
  1. Keuntungan di peroleh mengikuti fungsi f(x)= 12x + 284, untuk setiap x potongan kue yang terjual. Maka jika terjual sebanyak 18 kue, berapa keuntungan
  2. Fungsi yang elemen domain dan kodomain hanya boleh berelasi satu kali
  3. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (F o H) (-3)
  4. Jika f(x)= 2x+c dan f(5)= -6 maka nilai c
  5. Jika f(x)= 2x+5 dan g(x)= x-2, maka (F o G)(5)
  6. himpunan semua anggota himpunan B yang memiliki pasangan anggota himpunan A.
  7. Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3)
  8. Anggota himpunan dari daerah asal biasanya terletak di sebelah kiri
  9. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (H o F) (2)
  10. Sebutan lain dari fungsi On-To
  11. Fungsi yang memiliki hubungan kebalikan antara dua fungsi dan dari fungsi asalnya

20 Clues: Sebutan lain dari fungsi On-To • Jika f(x)= 2x+c dan f(5)= -6 maka nilai c • Jika f(x)= 2x+5 dan g(x)= x-2, maka (F o G)(5) • Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3) • Himpunan yang membatasi "keluaran" suatu fungsi • Gabungan objek yang memiliki definisi yang jelas • fungsi f(x)=2x-2 dan h(x)= x² +7, maka (H o F) (2) • ...

TTS MATEMATIKA 2023-08-27

TTS MATEMATIKA crossword puzzle
Across
  1. Himpunan yang membatasi "keluaran" suatu fungsi
  2. himpunan semua anggota himpunan B yang memiliki pasangan anggota himpunan A.
  3. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (H o F) (2)
  4. fungsi f(x)=2x-1 dan h(x)= x² +7, maka (F o H) (-1)
  5. Jika f(x)= 2x+5 dan g(x)= x-2, maka (F o G)(5)
  6. Keuntungan di peroleh mengikuti fungsi f(x)= 12x + 284, untuk setiap x potongan kue yang terjual. Maka jika terjual sebanyak 18 kue, berapa keuntungan
  7. dua bilangan yang dijumlahkan hasilnya sama meskipun bilangannya berbeda dan letak antar-bilanganya ditukar.
  8. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (F o H) (-3)
  9. Diketahui f(x)=3x²+4x-7 dan g(x)= 2x² +2, maka (f+g)(2) adalah
  10. Fungsi yang memiliki hubungan kebalikan antara dua fungsi dan dari fungsi asalnya
Down
  1. Fungsi yang elemen domain dan kodomain hanya boleh berelasi satu kali
  2. Jika f(x)= 2x+c dan f(5)= -6 maka nilai c
  3. Anggota himpunan dari daerah asal biasanya terletak di sebelah kiri
  4. Sifat Mengubah pengelompokan dari bilangan yang dijumlah tidak akan mengubah hasil penjumlahan
  5. fungsi f dirumuskan dengan f(x)=2x-3. Jika f(x)=7,maka nilai x
  6. Diketahui g(x)= 7x-5 dan h(x)= 3x-3, maka (g-h)(3) adalah
  7. Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3)
  8. Fungsi susunan dari beberapa fungsi yang terhubung dan berkaitan
  9. Gabungan objek yang memiliki definisi yang jelas
  10. Sebutan lain dari fungsi On-To

20 Clues: Sebutan lain dari fungsi On-To • Jika f(x)= 2x+c dan f(5)= -6 maka nilai c • Jika f(x)= 2x+5 dan g(x)= x-2, maka (F o G)(5) • Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3) • Himpunan yang membatasi "keluaran" suatu fungsi • Gabungan objek yang memiliki definisi yang jelas • fungsi f(x)=2x-2 dan h(x)= x² +7, maka (H o F) (2) • ...

TTS MATEMATIKA 2023-08-27

TTS MATEMATIKA crossword puzzle
Across
  1. Sifat Mengubah pengelompokan dari bilangan yang dijumlah tidak akan mengubah hasil penjumlahan
  2. Gabungan objek yang memiliki definisi yang jelas
  3. Jika f(x)= 2x+5 dan g(x)= x-2, maka (F o G)(5)
  4. Fungsi susunan dari beberapa fungsi yang terhubung dan berkaitan
  5. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (F o H) (-3)
  6. Diketahui f(x)=3x²+4x-7 dan g(x)= 2x² +2, maka (f+g)(2) adalah
  7. Fungsi yang memiliki hubungan kebalikan antara dua fungsi dan dari fungsi asalnya
  8. Himpunan yang membatasi "keluaran" suatu fungsi
Down
  1. Jika f(x)= 2x+c dan f(5)= -6 maka nilai c
  2. dua bilangan yang dijumlahkan hasilnya sama meskipun bilangannya berbeda dan letak antar-bilanganya ditukar.
  3. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (H o F) (2)
  4. Anggota himpunan dari daerah asal biasanya terletak di sebelah kiri
  5. himpunan semua anggota himpunan B yang memiliki pasangan anggota himpunan A.
  6. fungsi f(x)=2x-1 dan h(x)= x² +7, maka (F o H) (-1)
  7. Sebutan lain dari fungsi On-To
  8. Keuntungan di peroleh mengikuti fungsi f(x)= 12x + 284, untuk setiap x potongan kue yang terjual. Maka jika terjual sebanyak 18 kue, berapa keuntungan
  9. Diketahui g(x)= 7x-5 dan h(x)= 3x-3, maka (g-h)(3) adalah
  10. Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3)
  11. Fungsi yang elemen domain dan kodomain hanya boleh berelasi satu kali
  12. fungsi f dirumuskan dengan f(x)=2x-3. Jika f(x)=7,maka nilai x

20 Clues: Sebutan lain dari fungsi On-To • Jika f(x)= 2x+c dan f(5)= -6 maka nilai c • Jika f(x)= 2x+5 dan g(x)= x-2, maka (F o G)(5) • Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3) • Himpunan yang membatasi "keluaran" suatu fungsi • Gabungan objek yang memiliki definisi yang jelas • fungsi f(x)=2x-2 dan h(x)= x² +7, maka (H o F) (2) • ...

Crossword Function 2021-10-05

Crossword Function crossword puzzle
Across
  1. find f(x)= 4x2 - 2x + 5 if x= -3
  2. h(x)= x−2x+9x, find h(−2)
  3. find f(a)= a2 + 3a + 1 when a=4
  4. find f(t)= 5t−13 when t = 4
Down
  1. find f(x)= 3x - 5 when x= -1
  2. f(x)= 5x2 - 2√-3+7
  3. find f(x) = 4x+5x+1 if f(2)
  4. find f(x)= x2 - 1 when x = 0
  5. If f(x) = 3x2+5x+1 find f(2)
  6. find f(x)= 1/2x + 9 if f(12)

10 Clues: f(x)= 5x2 - 2√-3+7 • h(x)= x−2x+9x, find h(−2) • find f(x) = 4x+5x+1 if f(2) • find f(t)= 5t−13 when t = 4 • find f(x)= 3x - 5 when x= -1 • find f(x)= x2 - 1 when x = 0 • If f(x) = 3x2+5x+1 find f(2) • find f(x)= 1/2x + 9 if f(12) • find f(a)= a2 + 3a + 1 when a=4 • find f(x)= 4x2 - 2x + 5 if x= -3

SCR Stations 2023-09-07

SCR Stations crossword puzzle
Across
  1. Walkable Tramlink tracks, Zone F
  2. 0.26 miles from EJ, Zone B
  3. “Matty was ‘ere”, Zone A
  4. Upgraded 1.9.1, Zone F
  5. 2 entrances, Zone A
  6. Revamped 1.10.4, Zone A
  7. All WL services, Zone F
  8. 0.17 miles from PB, Zone F
  9. Near EKIA, Zone A
  10. VisitBodin ship, Zone F
  11. East/West Underpass, Zone F
  12. Serve R054 for AL, Zone B
  13. 1 passing track, Zone B
  14. Serve 4 operators, Zone D
  15. Serve 1 route, Zone A
  16. Near a big depot, Zone A
Down
  1. Charlie’s Surname, Zone A
  2. Too short for 5 coaches, Zone B
  3. Has merch, Zone A
  4. Can’t fit a 717, Zone A
  5. Most platforms, Zone A
  6. Near siding and triangle, Zone A
  7. CN terminus, WL through, Zone F
  8. Revamped 1.10.4, Zone B
  9. Near hospital, Zone A
  10. 3 overhauls, Zone B
  11. Tramlink terminus, Zone F
  12. Plat.3 for Depot, Zone F
  13. R022 skips, Zone A
  14. WL terminus dominate, Zone F
  15. Curvy platform, Zone A
  16. 2 adjacent sidings, Zone B
  17. OSI with Whitney Green, Zone B
  18. Serve R007, Zone B
  19. Has campaign, Zone B

35 Clues: Has merch, Zone A • Near EKIA, Zone A • R022 skips, Zone A • Serve R007, Zone B • 3 overhauls, Zone B • 2 entrances, Zone A • Has campaign, Zone B • Near hospital, Zone A • Serve 1 route, Zone A • Most platforms, Zone A • Upgraded 1.9.1, Zone F • Curvy platform, Zone A • Can’t fit a 717, Zone A • Revamped 1.10.4, Zone B • Revamped 1.10.4, Zone A • All WL services, Zone F • ...

calculus crossword 2022-05-09

calculus crossword crossword puzzle
Across
  1. F(x)
  2. f'(x)
  3. possible inflection point
  4. F(x) of cscxcotx
  5. y-values
  6. new position=initial position+net change
  7. derivative of a velocity function
  8. x-values
  9. the mathematic study of change
  10. as x approaches c
  11. highest point of a graph
  12. the derivative of ln x
Down
  1. rate of change of a function's derivative (smiley or frowny)
  2. how to "go up the ladder"
  3. f'(g(x))*g'(x)
  4. minimum or maximum
  5. slope of secant line
  6. slope of tangent line
  7. the class we take before calc ab/bc
  8. the derivative of cosx
  9. d/dx(u^n)=nu^(n-1)
  10. point on the graph of f(x) where f'(x)=0 or DNE
  11. derivative of a position function
  12. a kind of visualization of a differential equation (the thing with the 6-12 points)
  13. derivate of e^x

25 Clues: F(x) • f'(x) • y-values • x-values • f'(g(x))*g'(x) • derivate of e^x • F(x) of cscxcotx • as x approaches c • minimum or maximum • d/dx(u^n)=nu^(n-1) • slope of secant line • slope of tangent line • the derivative of cosx • the derivative of ln x • highest point of a graph • how to "go up the ladder" • possible inflection point • the mathematic study of change • derivative of a velocity function • ...

AP Calculus 2022-06-01

AP Calculus crossword puzzle
Across
  1. __ sum modelled by s = a/(1-r)
  2. __ term test; lim as n-> infinity not = to 0 means that the function is divergent
  3. allows one to calculate backwards from f'(x) to f(x)
  4. __ method; y = y(old) + h[dy/dx @ (x, y)]
  5. Taylor series about x=0
  6. __ rule; d/dx[f(x)g(x)]= f'(x)g(x)+g'(x)f(x)
  7. __ method; a method to integrate when integration by parts becomes excessively complex
  8. logistic __; dy/dt = ky(1 - (y/L)
  9. 1/(n^p); if p > 1, then the function converges, but if 0 < p < 1, then the function diverges
  10. d/dx[sin(x)]
  11. __ fractions; integration technique used to break down linear functions
  12. method used to calculate the volume of a solid when there is a gap between the function and the axis of revolution
  13. function must be continuous on closed interval; attains at least one maximum and minimum
  14. __ asymptote; set the denominator equal to 0
  15. __ division; integration technique used to break down linear functions
  16. method used to calculate the volume of a solid when there is not a gap between the function the axis of revolution
  17. derivative of position; if > 0, then particle moving right, but if < 0, then particle moving left
  18. __ derivative that is used to determine concavity; f"(x) > 0, then concave up and f"(x) < 0 then concave down
  19. d/dx[-cos(x)]
Down
  1. dy/dx; instantaneous rate of change
  2. must add this when calculating an indefinite integral
  3. function must be continuous and differentiable; average rate of change = instantaneous rate of change
  4. the formal definition of derivative is written as a __ statement
  5. __ of convergence; used to determine convergence of power series
  6. ex: 5*4*3*2*1; represented by a !
  7. growth that follows the model y=Ce^kt
  8. __ test; used to find minima and maxima on an interval
  9. lim as x->c(-) = lim as x->c(+) =
  10. __'s rule; used to determine the limit by taking the derivative of the top and bottom
  11. __ rule; d/dx[f(x)/g(x)]={[g(x)f'(x)]-[g'(x)f(x)]}/[g(x)]^2
  12. used to estimate the area under a curve (can be from the right, left, or middle)

31 Clues: d/dx[sin(x)] • d/dx[-cos(x)] • Taylor series about x=0 • __ sum modelled by s = a/(1-r) • ex: 5*4*3*2*1; represented by a ! • logistic __; dy/dt = ky(1 - (y/L) • lim as x->c(-) = lim as x->c(+) = • dy/dx; instantaneous rate of change • growth that follows the model y=Ce^kt • __ method; y = y(old) + h[dy/dx @ (x, y)] • __ rule; d/dx[f(x)g(x)]= f'(x)g(x)+g'(x)f(x) • ...

Chapter 2 Crossword Puzzle 2012-12-20

Chapter 2 Crossword Puzzle crossword puzzle
Across
  1. / the graph of f(x)=(x+1)^4 is a left _____, by one unit, of the graph y=x^4.
  2. / In a graph whose vertex is (0,0), if a<0, the vertex is the _______ point.
  3. / The graph of a quadratic function with a special U-Shaped curve is called a ________.
  4. / In the equation f(x)=x^3+x+1, 1 is the leading...
  5. / -a-bi is the _________ inverse of a+bi
  6. / negative coefficients in a polynomial function _______ the x-axis.
  7. / If a graph rises to the left and right in an even function, then the leading coefficient is ________.
  8. / (x-2)(x+1) are _______ of x^2-x-2.
  9. / antonym of imaginary.
  10. / x=a is a ________ of the polynomial equation f(x)=0.
Down
  1. / f(x)=a(x-h)^2+k is an equation written in ________ form.
  2. / The equation f(x)=ax^2+bx+c is a _________ function.
  3. / In an odd function, if the graph rises to the left and falls right, then the leading coefficient is _________.
  4. / Synonym of long division.
  5. / line of symmetry in a parabola.
  6. / The point were the axis intersects the parabola.
  7. / The theorem that tells you that synthetic division can be used to evaluate a polynomial function.
  8. / A ____ of a function is a number x for which f(x)=0
  9. / The graph of a polymial function is...
  10. / The equation f(x)=mx+b is a ______ function.

20 Clues: / antonym of imaginary. • / Synonym of long division. • / line of symmetry in a parabola. • / (x-2)(x+1) are _______ of x^2-x-2. • / The graph of a polymial function is... • / -a-bi is the _________ inverse of a+bi • / The equation f(x)=mx+b is a ______ function. • / The point were the axis intersects the parabola. • / In the equation f(x)=x^3+x+1, 1 is the leading... • ...

Chapter 2 Crossword Puzzle 2012-12-20

Chapter 2 Crossword Puzzle crossword puzzle
Across
  1. (x-2)(x+1) are _______ of x^2-x-2.
  2. antonym of imaginary.
  3. A ____ of a function is a number x for which f(x)=0
  4. If a graph rises to the left and right in an even function, then the leading coefficient is ________.
  5. x=a is a ________ of the polynomial equation f(x)=0.
  6. In an odd function, if the graph rises to the left and falls right, then the leading coefficient is _________.
  7. In the equation f(x)=x^3+x+1, 1 is the leading...
  8. f(x)=a(x-h)^2+k is an equation written in ________ form.
  9. In a graph whose vertex is (0,0), if a<0, the vertex is the _______ point.
  10. The equation f(x)=ax^2+bx+c is a _________ function.
Down
  1. the graph of f(x)=(x+1)^4 is a left _____, by one unit, of the graph y=x^4.
  2. negative coefficients in a polynomial function _______ the x-axis.
  3. The point were the axis intersects the parabola.
  4. The equation f(x)=mx+b is a ______ function.
  5. The theorem that tells you that synthetic division can be used to evaluate a polynomial function.
  6. Synonym of long division.
  7. line of symmetry in a parabola.
  8. The graph of a polymial function is...
  9. The graph of a quadratic function with a special U-Shaped curve is called a ________.
  10. -a-bi is the _________ inverse of a+bi

20 Clues: antonym of imaginary. • Synonym of long division. • line of symmetry in a parabola. • (x-2)(x+1) are _______ of x^2-x-2. • The graph of a polymial function is... • -a-bi is the _________ inverse of a+bi • The equation f(x)=mx+b is a ______ function. • The point were the axis intersects the parabola. • In the equation f(x)=x^3+x+1, 1 is the leading... • ...

AP Calculus Crossword Review 2023-05-26

AP Calculus Crossword Review crossword puzzle
Across
  1. This extrema exists when f'(x) changes signs from + to -.
  2. A curve that is represented by f(x).
  3. Finding an equation for the slope of the line is called taking the _____.
  4. This exists when f''(x) = 0 or undefined and changes signs.
  5. 2 sets of terms that have an "=" sign equating them.
  6. The ____ of a 3-Dimensional shape can be calculated with the disk, washer, and shell method.
  7. The portion of math that involves deriving, integrating, etc.
  8. The derivative of speed that determines directional speed of a particle.
  9. This extrema exists when f'(x) changes signs from - to +.
  10. When a series results in a number > 1 for the nth term test, it has _____.
  11. A string of numbers that are all added together to prove convergence or divergence.
  12. If a function at a point has an existing limit, both sides approach the existing limit, and that point is equal to the limit then the function is considered _____.
  13. When a series contains a p-series with an exponent greater than 1, it is said to have _____.
  14. This function is represented on a circular graph with an angle and radius.
Down
  1. If the denominator of a function contains a factor of (x+1), it will approach a vertical _____ at x=-1.
  2. This type of power series is centered about x=0.
  3. This is calculated with partial sums and is represented with sigma.
  4. As x approaches infinity, you are calculating the ____ of a function.
  5. The second derivative of f(x) determines the _____ of a function.
  6. Taking the ____ of a curve will give you the area under the curve.
  7. A string of numbers that aren't added together.
  8. The derivative of the ____ of f(x) is 1/(f'(f^(-1)(x)))
  9. This type of a function relates both x and y with a third variable; "t".
  10. This type of growth increases most rapidly at half of the carrying capacity.
  11. The second derivative of speed.
  12. Maximums and minimums are both different kinds of _____.
  13. If a line only intersects a curve at one point, it is said to be ____ with the curve at this point.
  14. This type of series will converge if |r|<1.
  15. f(x) has a _____ point if f'(x)=0 (or undefined) and changes signs.
  16. This method is used when revolving a curve around a pole that will leave some sort of hole or "gap" in the center of the shape.
  17. This is the ____ of an integral determined by the upper and lower bounds.

31 Clues: The second derivative of speed. • A curve that is represented by f(x). • This type of series will converge if |r|<1. • A string of numbers that aren't added together. • This type of power series is centered about x=0. • 2 sets of terms that have an "=" sign equating them. • The derivative of the ____ of f(x) is 1/(f'(f^(-1)(x))) • ...

Chapter 6 Lesson 4 2023-05-03

Chapter 6 Lesson 4 crossword puzzle
Across
  1. f(10)=420(0.79)^10 round to the nearest ten
  2. f(x)=6.08(1+0.013)^x
  3. f(x)=1430(1+0.02)^x what is the first step
  4. f(10)=6.08(1.13)^10 round to the nearest billion
  5. f(x)=420(1-0.21)^x what is the first step
  6. f(x)=6500(1-0.143)^x
Down
  1. f(3)=6500(0.857)^3
  2. f(x)=560(1-0.24)^x what is "-0.24"
  3. f(x)=560(1-0.24)^x what is "x"
  4. f(x)=560(1-0.24)^x what is "560"

10 Clues: f(3)=6500(0.857)^3 • f(x)=6.08(1+0.013)^x • f(x)=6500(1-0.143)^x • f(x)=560(1-0.24)^x what is "x" • f(x)=560(1-0.24)^x what is "560" • f(x)=560(1-0.24)^x what is "-0.24" • f(x)=420(1-0.21)^x what is the first step • f(x)=1430(1+0.02)^x what is the first step • f(10)=420(0.79)^10 round to the nearest ten • f(10)=6.08(1.13)^10 round to the nearest billion

AP BC Calculus Crossword Puzzle 2016-12-01

AP BC Calculus Crossword Puzzle crossword puzzle
Across
  1. if f''(x) < 0, then f(x) is __________ ____.
  2. when f'(x) changes sign from (+) to (-) @ x = a, there is a __________ ____________ @ x = a.
  3. the lowest point of a function or within a given interval
  4. value of the quantity per unit
  5. ____________ __________ theorem: if f(x) is continuous in [a, b], then there will be a max and min value for f(x)
  6. this is the first derivative of velocity
  7. the highest point of a function or within a given interval
  8. For the _________ __________ test, if f'' = 0, then there is neither a maximum nor minimum at that point
  9. in optimization, this is the data that is a fixed constant
  10. to find the ___________ ________ of a function, you need to find a point and the slope
  11. if f''(x) > 0, then f(x) is __________ ____.
  12. _________ theorem: if f(x) is continuous in [a, b] and differentiable in (a, b), and f(a) = f(b), then there will exist at least 1 value "c" such that f'(c) = 0
  13. this is the first derivative of position
  14. if a function's first derivative does not change sign, the function is _______________.
Down
  1. when f'(x) changes sign from (-) to (+) @ x = a, there is a __________ ____________ @ x = a.
  2. when a function cannot be differentiated explicitly for y, use this method
  3. in optimization, this is the data that you are trying to optimize
  4. to find critical points, set f'(x) = 0 or ____ ___ _____.
  5. this is the reverse process of differentiation
  6. ____________ __________ theorem: if f(x) is continuous in [a, b] and differentiable in (a, b), then there will exist at least 1 value "c" such that f'(c) = [f(b) - f(a)]/(b - a)

20 Clues: value of the quantity per unit • this is the first derivative of velocity • this is the first derivative of position • if f''(x) < 0, then f(x) is __________ ____. • if f''(x) > 0, then f(x) is __________ ____. • this is the reverse process of differentiation • the lowest point of a function or within a given interval • ...

Andengradsfunktioner 2024-03-04

Andengradsfunktioner crossword puzzle
Across
  1. a>0
  2. Toppunktet når funktionen er konkav
  3. d
  4. Dm(f)
  5. a<0
  6. a>1 og a<-1
  7. Hældning i skæring med y-aksen
Down
  1. -1<0<a
  2. f(x)=0
  3. (T_x, T_y)
  4. c
  5. Toppunktet når funktionen er konveks
  6. Vm(f)

13 Clues: c • d • a>0 • a<0 • Dm(f) • Vm(f) • -1<0<a • f(x)=0 • (T_x, T_y) • a>1 og a<-1 • Hældning i skæring med y-aksen • Toppunktet når funktionen er konkav • Toppunktet når funktionen er konveks

TEKA TEKI RELASI DAN FUNGSI 2023-10-23

TEKA TEKI RELASI DAN FUNGSI crossword puzzle
Across
  1. f(t) = 2t^2 - 3t + 1 jika t = 5
  2. HASIL FUNGSI
  3. nilai dari f(x) = 5x - 10 saat x = 2.
  4. nilai dari f(x) = 5x - 7 saat x = 2
  5. nilai dari f(x) = 2x + 3 jika x = 4.
  6. DAERAH ASAL
  7. HIMPUNAN YANG SETIA
Down
  1. nilai dari f(x) = 3x + 2 jika x = 4
  2. HUBUNGAN
  3. nilai dari g(y) = 3y^4 + 2y^3 + y^2 + 1 jika y = 1.
  4. nilai dari h(x) = 4x - 3 saat x = -2.
  5. MATERI YANG DIPELAJARI SAAT INI
  6. DAERAH KAWAN
  7. PENGELOMPOKKAN ANGKA PADA RELASI DAN FUNGSI

14 Clues: HUBUNGAN • DAERAH ASAL • HASIL FUNGSI • DAERAH KAWAN • HIMPUNAN YANG SETIA • MATERI YANG DIPELAJARI SAAT INI • f(t) = 2t^2 - 3t + 1 jika t = 5 • nilai dari f(x) = 3x + 2 jika x = 4 • nilai dari f(x) = 5x - 7 saat x = 2 • nilai dari f(x) = 2x + 3 jika x = 4. • nilai dari h(x) = 4x - 3 saat x = -2. • nilai dari f(x) = 5x - 10 saat x = 2. • PENGELOMPOKKAN ANGKA PADA RELASI DAN FUNGSI • ...

Latin Catiline 8 2018-06-11

Latin Catiline 8 crossword puzzle
Across
  1. -ī, n. hatred
  2. -ī, n. weapon
  3. pertinui to pertain to
  4. -ī, m. relative, associate
  5. -ae, f. mercy
  6. how often!
  7. -ere, metuī to fear
  8. -e of consular rank
  9. 1. to avoid
  10. -e empty
  11. -ae, f. dagger
  12. atque as soon as
Down
  1. -ae, f. insult
  2. by Hercules!
  3. -um pleasant
  4. n. the Comitium
  5. -tatis, f. silence
  6. ēlabī, ēlapsus sum to slip away
  7. -ūs, m. arrival
  8. salutis, f. safety
  9. -ī, n. judgment
  10. -ūs, m. chance, mishap

22 Clues: -e empty • how often! • 1. to avoid • by Hercules! • -um pleasant • -ī, n. hatred • -ī, n. weapon • -ae, f. mercy • -ae, f. insult • -ae, f. dagger • n. the Comitium • -ūs, m. arrival • -ī, n. judgment • atque as soon as • -tatis, f. silence • salutis, f. safety • -ere, metuī to fear • -e of consular rank • pertinui to pertain to • -ūs, m. chance, mishap • -ī, m. relative, associate • ...

TEKA-TEKI MATEMATIKA (remedial) 2022-11-06

TEKA-TEKI MATEMATIKA (remedial) crossword puzzle
Across
  1. f(x) = x2 + 4x – 30
  2. f(x) = x² + 4x + 5
  3. Bentuk sederhana dari (√5+√3)(√5-√3)/√3+2
  4. (2x³y⁴) (-5xy²)
  5. y = x² + 6x + 2, tentukan sumbu y
  6. √16 × √144
  7. 2-1 + 5-1
  8. (-4)²
  9. Suatu bakteri membelah diri menjadi dua setiap 15 menit. Jika jumlah bakteri mula-mula adalah 40, maka berapa jumlah bakteri setelah 90 menit?
  10. √400 : √25 x √144
Down
  1. 2³×2⁶
  2. √144 + √1089 - √441
  3. f(x) = 2x² + 5, jika peta bagi -3
  4. (-5)³ + (-5)² + (-5)¹ + 5⁰
  5. Diskriminan dari 11x² + 10x + 15
  6. (-7)² × (-7)⁴
  7. x² . x⁵
  8. ((1/2)³)⁻²
  9. √80 - √5 + √125
  10. √121 + √289

20 Clues: 2³×2⁶ • (-4)² • x² . x⁵ • 2-1 + 5-1 • ((1/2)³)⁻² • √16 × √144 • √121 + √289 • (-7)² × (-7)⁴ • (2x³y⁴) (-5xy²) • √80 - √5 + √125 • √400 : √25 x √144 • f(x) = x² + 4x + 5 • f(x) = x2 + 4x – 30 • √144 + √1089 - √441 • (-5)³ + (-5)² + (-5)¹ + 5⁰ • Diskriminan dari 11x² + 10x + 15 • f(x) = 2x² + 5, jika peta bagi -3 • y = x² + 6x + 2, tentukan sumbu y • Bentuk sederhana dari (√5+√3)(√5-√3)/√3+2 • ...

Funkcija 2023-03-29

Funkcija crossword puzzle
Across
  1. f(x)=(x+2)²+(x-4)², kai x=3
  2. Kuris taškas priklauso funkcijos grafikui f(x)=3+(x-1)(2x+3)? A(3;10) R(10;3) M(2;10) I(10;2)
  3. f(x)=(x²+2x):3,kai x=4
  4. Kokia viena raide galime parašyti f(x)?
  5. Kaip vadinasi vienas iš funkcijos sprendimo būdų?
  6. f(x)=x¹⁰+3x -x¹⁰, kai x=2
  7. Kuris taškas priklauso funkcijos grafikui f(x)=x⁴? A(2;16) B(3;15) C(4;14) D(4;12)
  8. Kokia yra funkcijos reikšmė, jeigu f(x)<0?
  9. Koks turi būti x, kad kirstų y ašį?
  10. Kas yra D(f)?
  11. Kiek gali skirtingų y turėti vienas x?
Down
  1. Kaip vadinasi taisyklė, pagal kurią kiekvienai vieno dydžio reikšmei priskiriama vienintelė kito dydžio reikšmė?
  2. Kaip kitaip vadinamas nepriklausomas kintamasis x?
  3. Kas yra E(f)?
  4. Koks kintamasis yra y?
  5. f(x)=(x+2)(1-x),kai x=3
  6. Kokia yra funkcija, jeigu su tam tikra argumento reikšme funkcijos reikšmės taškas yra pažymėtas virš Ox ašies?
  7. Koks turi būti y, kad kirstų x ašį?

18 Clues: Kas yra E(f)? • Kas yra D(f)? • Koks kintamasis yra y? • f(x)=(x²+2x):3,kai x=4 • f(x)=(x+2)(1-x),kai x=3 • f(x)=x¹⁰+3x -x¹⁰, kai x=2 • f(x)=(x+2)²+(x-4)², kai x=3 • Koks turi būti y, kad kirstų x ašį? • Koks turi būti x, kad kirstų y ašį? • Kiek gali skirtingų y turėti vienas x? • Kokia viena raide galime parašyti f(x)? • Kokia yra funkcijos reikšmė, jeigu f(x)<0? • ...

Nics puzzil 2022-06-02

Nics puzzil crossword puzzle
Across
  1. red(m)
  2. 7(m)
  3. 6(m)
  4. brown(m)
  5. 8(m)
  6. 2(m)
  7. yes(m)
  8. hi(m)
  9. yellow(f)
  10. 5(m)
Down
  1. purple(m)
  2. fat(f)
  3. green(m)
  4. 3(m)
  5. 1(m)
  6. 4(m)
  7. orange(f)
  8. blue(m)
  9. no(m)

19 Clues: 3(m) • 1(m) • 7(m) • 6(m) • 4(m) • 8(m) • 2(m) • 5(m) • hi(m) • no(m) • red(m) • fat(f) • yes(m) • blue(m) • green(m) • brown(m) • purple(m) • orange(f) • yellow(f)

Spanish Vocab 2 2014-10-30

Spanish Vocab 2 crossword puzzle
Across
  1. you are (familer (Tu)
  2. He (1 male)
  3. Y'all (You All) Only in Spain
  4. you
  5. You (formal)
  6. We are (nosotros)
  7. She (1 female)
  8. I
  9. you all all (familer) (nosotros)
Down
  1. They (2 or more f/m)
  2. You all
  3. We
  4. They (2 or more f)
  5. I am (yo)
  6. He is (El)/ She is (Ella)
  7. They are (f) (ELLAS)

16 Clues: I • We • you • You all • I am (yo) • He (1 male) • You (formal) • She (1 female) • We are (nosotros) • They (2 or more f) • They (2 or more f/m) • They are (f) (ELLAS) • you are (familer (Tu) • He is (El)/ She is (Ella) • Y'all (You All) Only in Spain • you all all (familer) (nosotros)

Cam's Amazing Calculus Crossword 2017-05-25

Cam's Amazing Calculus Crossword crossword puzzle
Across
  1. The limit of sinx\x as x approaches zero equals what?
  2. What is the point of inflection for x^3?
  3. The limit of (x^2 + 3x)\x as x approaches zero is what?
  4. f(c) = 1\(b - a) times the integral of f(x) from a to b is the what theorem? (Two Words)
  5. An equation involving 2 or more variables that are differentiated functions of time can be used to find an equation that relates to corresponding rates
  6. A point where the graph has a tangent line and the concavity changes
  7. Determined by taking coefficients of the highest degree in the numerator over the denominator (Two Words)
  8. The derivative of a function is positive when the function is what?
  9. A point within a domain where f' = 0 or f' does not exist (Two Words)
  10. Series A representation of a function as an infinite sum of terms that are calculated from the values of the function's derivatives at a single point is the definition of what?
  11. If a function f is not continuous at a point c, then c is a point of what of f?
  12. A method of integrating complex integrals where you replace the function with u is what?
  13. The derivative of lnx is what?
  14. Function A function for which f(-x) = f(x) for every x in the domain of f
Down
  1. A function defined by applying different formulas to different parts of its domain is a what function?
  2. Up If the second derivative is positive at a certain interval, then the graph is what at that interval?
  3. Integral of sinx from 0 to t equals what?
  4. What is the first-order numerical procedure for solving ordinary differential equations with a given initial value? (Two Words)
  5. Left-hand endpoint rectangular approximation method is denoted as what?
  6. The derivative of a function is negative when the function is what?
  7. The integral of a function is the what under the curve?
  8. Process for finding dy\dx when y is defined as a function as a function of x by an equation of the form f(x,y) = 0 is what differentiation?
  9. L(x) = f(a) + f'(a)(x - a)
  10. What rule is this: d\dx(uv) = u(dv\dx) + v(du\dx)
  11. x - (x^3)\3 + (x^5)\5 - (x^7)\7 + ... is a Maclaurin Series for what?
  12. What are Maximums and Minimums?
  13. What is the radius of convergence for the Maclaurin Series of e^x?
  14. What is the anti derivative of 1\x?
  15. Find length of a curve of y = (1\6) x^3 + (1\2) x^-1 from x = 1 to x = 2
  16. Derivative of secx equals what?

30 Clues: L(x) = f(a) + f'(a)(x - a) • The derivative of lnx is what? • What are Maximums and Minimums? • Derivative of secx equals what? • What is the anti derivative of 1\x? • What is the point of inflection for x^3? • Integral of sinx from 0 to t equals what? • What rule is this: d\dx(uv) = u(dv\dx) + v(du\dx) • The limit of sinx\x as x approaches zero equals what? • ...

Deutsch-Profi 2017-06-28

Deutsch-Profi crossword puzzle
Across
  1. z oder tz? Her...
  2. n oder nn? So...e
  3. 1. Vergangenheit: ich wasche, ich ...
  4. n oder nn: re...en
  5. 1. Vergangenheit: er rennt, er ...
  6. k oder ck? Brü...e
  7. m oder mm? So...er
  8. k oder ck? Pun...t
  9. v oder f: ...erkleiden
  10. 1. Vergangenheit: er beißt, er ...
  11. ss oder ß: Stra...e
  12. 1. Vergangenheit: ich laufe, ich ...
  13. z oder tz? Mü...e
Down
  1. 1. Vergangenheit: ich rieche, ich ...
  2. ss oder ß: hei...
  3. 1. Vergangenheit: er steigt, er ...
  4. 1. Vergangenheit: wir schwimmen, wir ...
  5. t oder tt? We...er
  6. k oder ck? Glü...
  7. v oder f: ...euerwerk
  8. z oder tz? Bli...
  9. 1. Vergangenheit: ich falle, ich ...
  10. 1. Vergangenheit: ich pfeife, ich ...
  11. ss oder ß: wir e...en
  12. 1. Vergangenheit: ich rate, ich ...
  13. 1. Vergangenheit: wir sehen, wir ...

26 Clues: z oder tz? Her... • ss oder ß: hei... • n oder nn? So...e • k oder ck? Glü... • z oder tz? Bli... • z oder tz? Mü...e • t oder tt? We...er • n oder nn: re...en • k oder ck? Brü...e • m oder mm? So...er • k oder ck? Pun...t • ss oder ß: Stra...e • v oder f: ...euerwerk • ss oder ß: wir e...en • v oder f: ...erkleiden • 1. Vergangenheit: er rennt, er ... • 1. Vergangenheit: er beißt, er ... • ...

The Maagmatics Calculus Crossword 2022-05-16

The Maagmatics Calculus Crossword crossword puzzle
Across
  1. when f'=0 or when f' is undefined
  2. LRAM,RRAM,MRAM
  3. (final position-initial position)/total time
  4. lim x->0
  5. How do you solve y=f(g(x))
  6. The simpler way to do math
  7. Slope of a tangent line
  8. d/dx
  9. When f" changes sign
  10. d/dx(a*b)
  11. Found by determining if f" is + or -
  12. dy/dx=xy
Down
  1. f(c) exists
  2. f'(c)= (f(b)-f(a))/(b-a)
  3. helps in finding the antiderivitave
  4. sec,tan,cos,sin
  5. F'(x)=f(x)
  6. VA and HA
  7. d/dt (velocity)
  8. to find a rate you...
  9. delta x or delta y
  10. What kind of math are we in
  11. Found by washer and disk method
  12. A=(1/2)h(b1+b2)
  13. Slope of a secant line

25 Clues: d/dx • lim x->0 • dy/dx=xy • VA and HA • d/dx(a*b) • F'(x)=f(x) • f(c) exists • LRAM,RRAM,MRAM • sec,tan,cos,sin • d/dt (velocity) • A=(1/2)h(b1+b2) • delta x or delta y • When f" changes sign • to find a rate you... • Slope of a secant line • Slope of a tangent line • f'(c)= (f(b)-f(a))/(b-a) • How do you solve y=f(g(x)) • The simpler way to do math • What kind of math are we in • ...

Algebra vocab 2021-12-13

Algebra vocab crossword puzzle
Across
  1. f(x)= square root of x
  2. First, Outer, Inner, Last
  3. Absolute Value
  4. 3 square root of x
  5. A number when multiplied with another produces a given number
  6. f(x)=1/x
  7. x^2+1=0
Down
  1. The x-axis
  2. another way to know the x intercepts
  3. shifting positions
  4. ax^2+bx+c
  5. f(x)=x^3
  6. f(x)=a.b^x
  7. Quadratic functions
  8. The Y-axis

15 Clues: x^2+1=0 • f(x)=x^3 • f(x)=1/x • ax^2+bx+c • The x-axis • f(x)=a.b^x • The Y-axis • Absolute Value • shifting positions • 3 square root of x • Quadratic functions • f(x)= square root of x • First, Outer, Inner, Last • another way to know the x intercepts • A number when multiplied with another produces a given number

funktioner 2020-11-24

funktioner crossword puzzle
Across
  1. tal der ganges med
  2. (x,y)
  3. r
  4. T2
  5. Kn
  6. y=ax+b
  7. y tilvækst når x vokser 1 i lineær vækst
  8. minus fortegn
  9. T1/2
  10. b
  11. n i kapitalfremskrivningsformlen
Down
  1. f(x)
  2. K0
  3. %-vis vækst
  4. F
  5. 2x+1=4x+7
  6. x og y
  7. 2 minus 2
  8. der hvor linjer krydser hinanden
  9. plus fortegn

20 Clues: F • r • b • K0 • T2 • Kn • f(x) • T1/2 • (x,y) • y=ax+b • x og y • 2x+1=4x+7 • 2 minus 2 • %-vis vækst • plus fortegn • minus fortegn • tal der ganges med • der hvor linjer krydser hinanden • n i kapitalfremskrivningsformlen • y tilvækst når x vokser 1 i lineær vækst

Derivatives Review 2023-10-30

Derivatives Review crossword puzzle
Across
  1. , Derivative of sec(x) is...
  2. , Derivative of sin(x) is...
  3. , Derivative of cot(x) is...
  4. , Find the derivative of r(x)=sin(x^3)^2.
  5. , Derivative of tan(x) is...
Down
  1. , Find the derivative of p(x)=sin^2(x^2+2)
  2. , Derivative of f(x)=2x^3+8x^2 is...
  3. , Derivative of cos(x) is...
  4. , Derivative of csc(x) is...
  5. , Find h'(1) if h(x)=f(x)g(x) and f(1)=3 f'(1)=10 g(1)=3 and g'(1)=.5
  6. , Find the equation g(x) of the line tangent to f(x)=x^3-9x at x=3.
  7. , The instantaneous rate of change of f(x)=2x^3+8x^2 at x=-6 is ...

12 Clues: , Derivative of sec(x) is... • , Derivative of sin(x) is... • , Derivative of cos(x) is... • , Derivative of cot(x) is... • , Derivative of csc(x) is... • , Derivative of tan(x) is... • , Derivative of f(x)=2x^3+8x^2 is... • , Find the derivative of r(x)=sin(x^3)^2. • , Find the derivative of p(x)=sin^2(x^2+2) • ...

Science Dept Christmas 2014 2014-12-14

Science Dept Christmas 2014 crossword puzzle
Across
  1. . . . . . and the enormous prunus (F)
  2. Art's colleague (F)
  3. One in every Dept. (F)
  4. PATman (S)
  5. Try amoral gear (anagram FS)
  6. Endless Heather (F)
  7. Prefect Mum (S)
  8. Descendant of Howards End author? (S)
  9. Descendant of one 'ell of a Royalist Cavalier? (S)
  10. With Farmer is cockney for Haemorrhoids (F)
Down
  1. Brand new oar (anagram FS)
  2. ex Radio 1 DJ sounds tired (S)
  3. A mere title run (anagram FS)
  4. Soap or bird (S)
  5. Gaelic origin of 16 down (F)
  6. Lady of the shed (S)
  7. A rotational one invented by James Hargreaves (F)
  8. Not glossy (F)

18 Clues: PATman (S) • Not glossy (F) • Prefect Mum (S) • Soap or bird (S) • Art's colleague (F) • Endless Heather (F) • Lady of the shed (S) • One in every Dept. (F) • Brand new oar (anagram FS) • Try amoral gear (anagram FS) • Gaelic origin of 16 down (F) • A mere title run (anagram FS) • ex Radio 1 DJ sounds tired (S) • . . . . . and the enormous prunus (F) • Descendant of Howards End author? (S) • ...

Polynomial unit crossword puzzle by Lesley Wei 2013-10-14

Polynomial unit crossword puzzle by Lesley Wei crossword puzzle
Across
  1. in equation P=DQ+R,R represents______.
  2. in f(x)=x²+7x+5, 2 is the ______of the function.
  3. it is a quicker way to get the quotient and remainder.
  4. in f(x)=x²+7x+5, 5 is _____.
  5. x-intercept of a graph = _____of a function
  6. when multiplicity is _____number, the graph is tangent to x-axis
  7. {1,2,7,13} are all______.
  8. P(x) ÷(x-1), if remainder=0, then(x-1) is a _____of P(x).
  9. this theorem is: the remainder of P(x) ÷(x-a) equal to value of P(a).
  10. it represents the number of times that a factor repeats in a function
Down
  1. this point is a where a function cross y-axis.
  2. in f(x)=x²+7x+5, 1 is the _______.
  3. in equation P=DQ+R,Q represents _______.
  4. x-intercept of a graph = _____of a equation.
  5. in equation P=DQ+R, D represents_______.
  6. f(x)=(x+2) ³ is a _____ function.
  7. f(x)=(x+1)(x-3) is a _____ function
  8. a graph is ______ to the x-axis at a point where the graph touches x-axis but not cross it.

18 Clues: {1,2,7,13} are all______. • in f(x)=x²+7x+5, 5 is _____. • f(x)=(x+2) ³ is a _____ function. • in f(x)=x²+7x+5, 1 is the _______. • f(x)=(x+1)(x-3) is a _____ function • in equation P=DQ+R,R represents______. • in equation P=DQ+R,Q represents _______. • in equation P=DQ+R, D represents_______. • x-intercept of a graph = _____of a function • ...

Razas 2024-03-04

Razas crossword puzzle
Across
  1. .(a|e|i|o|u)[a-l]{2}[án|én|ín|ón|ún]
  2. [o-z] {2} g?
  3. [ra|re|ri|ro|ru](r|s|t)\1.(a|e|i)i?[a-m]\1[r-z]
  4. .(a|b|c|d|e)[s-z]{2}[or|er|ir]\s\1[a-n]{2}án?
  5. [n-z]{2}(m|n|o|p)i?
  6. [ba|be|bi|bo|bu](r|s|t)[a-f]{2}\1\sc?[t-z*(l|m|n)\[a-m]{2}
  7. [bá|bé|bí|bó|bú]. [^a-d s-z]{2}
  8. [ba|be|bi|bo|bu](l|m|n|o|p)\1[xyz]
  9. s[a-j]{2}r?\s.[a-j]{2}
  10. [h-m].[abcd]i?
  11. [a-j]2.[w-z]\s[a-j]{2}.[w-z]
  12. [a-f]{2}(a|e|i|o|u).l?\1
Down
  1. [^e-r x-z]{2}(l|m|n|o)\1.[ag|eg|ig|og|ug]
  2. [pa|pe|pi|po|pu](r|s|t)\1o?\s[pa|pe|pi|po|pu].[^c-m p-z]{3}
  3. .[e-k]{2}(p|q|r|s)\1[^g-r]{2}
  4. .(f|g|h|i)i?\1\s[r-z]{3}
  5. .[^a-d p-z]{3}.(a|e|i|o|u)[na|ne|ni|no|nu]\a
  6. [da|de|di|do|du](e|f|g).\s[^e-q s-z]{2}\1[en|on|in].[ino|ina|ine]
  7. .[abc](r|s|t)\1i?[ar|er|ir|or|ur]
  8. [^a-g]{2}[sn|sk|ns|ks][xyz]

20 Clues: [o-z] {2} g? • [h-m].[abcd]i? • [n-z]{2}(m|n|o|p)i? • s[a-j]{2}r?\s.[a-j]{2} • .(f|g|h|i)i?\1\s[r-z]{3} • [a-f]{2}(a|e|i|o|u).l?\1 • [^a-g]{2}[sn|sk|ns|ks][xyz] • [a-j]2.[w-z]\s[a-j]{2}.[w-z] • .[e-k]{2}(p|q|r|s)\1[^g-r]{2} • [bá|bé|bí|bó|bú]. [^a-d s-z]{2} • .[abc](r|s|t)\1i?[ar|er|ir|or|ur] • [ba|be|bi|bo|bu](l|m|n|o|p)\1[xyz] • .(a|e|i|o|u)[a-l]{2}[án|én|ín|ón|ún] • ...

Transformations 2023-05-25

Transformations crossword puzzle
Across
  1. f(x+b) or f(x-b)
  2. simplest form of a functon
  3. af(x)where a>1
  4. function whose equation is f(x)=√x
  5. form of a circle in which the equation is (x-h)^2+(y-k)^2=r^22
  6. fuction whose equation is f(x)=x
  7. when a figure moves on a plane
Down
  1. function whose equation is f(x)=|x|
  2. f(x)+c or f(x)-c
  3. -f(x) or f(-x)
  4. function whose equation is f(x)=x^2
  5. af(x) where 0<a<1
  6. form of the quadratic y=a(x-h)^2+k

13 Clues: -f(x) or f(-x) • af(x)where a>1 • f(x)+c or f(x)-c • f(x+b) or f(x-b) • af(x) where 0<a<1 • simplest form of a functon • when a figure moves on a plane • fuction whose equation is f(x)=x • form of the quadratic y=a(x-h)^2+k • function whose equation is f(x)=√x • function whose equation is f(x)=|x| • function whose equation is f(x)=x^2 • ...

tekateki matematika 2023-10-18

tekateki matematika crossword puzzle
Across
  1. f(x)= 11x, maka f'(x) adalah
  2. bunga bank yang niainya tetap disebut
  3. 1 windu = .... tahun
  4. jika f(x)=5x-8, maka nilai dari f(2)adalah ...
  5. semua angka dipangkatkan nol hasilnya
  6. 18+5-(-6)+(-20) = ....
  7. 2,3,5,7,11,... adalah bilangan
  8. 1km = .... m
  9. peubah
  10. 1kg = .... ons
Down
  1. 180 derajat=.... putaran
  2. (3^-3)/(3^-4) adalah....
  3. 2^3
  4. bangun ruang yang mempunyai buah sisi
  5. 100 derajat disebut sudut ...
  6. f(x)=8, maka f'(x) = ....
  7. 2 1/2-1,5-95%= .... %
  8. 2% dari 5000
  9. bungan bank yang nilainya selalu naik disebut
  10. bangun segiempat

20 Clues: 2^3 • peubah • 2% dari 5000 • 1km = .... m • 1kg = .... ons • bangun segiempat • 1 windu = .... tahun • 2 1/2-1,5-95%= .... % • 18+5-(-6)+(-20) = .... • 180 derajat=.... putaran • (3^-3)/(3^-4) adalah.... • f(x)=8, maka f'(x) = .... • f(x)= 11x, maka f'(x) adalah • 100 derajat disebut sudut ... • 2,3,5,7,11,... adalah bilangan • bunga bank yang niainya tetap disebut • ...

Calc project 2023-01-20

Calc project crossword puzzle
Across
  1. When f '(x) is positive, f(x) is
  2. the absolute maxes and mins of a graph
  3. area below x-axis is
  4. this type of discontinuity is a hole
  5. derivative of velocity
  6. determined by the second derivative test
  7. this acronym for splitting the area under a curve into even shapes to find area under curve
  8. When f '(x) is negative, f(x) is
  9. synonym for derivative
  10. uv - ∫ v du
  11. y' = cos(x), y =
  12. When f '(x) changes from increasing to decreasing or decreasing to increasing, f(x) has a ____
  13. Brackets- include end points Parentheses- do not include endpoints: _____ notation
  14. a point is this when f'(x) is 0 or undefined
  15. when a function has no holes or asymptotes or jumps
  16. derivative of position
  17. Y values of a function
  18. this type of discontinuity is a VA or a jump
  19. using derivatives to find maximums and minimums (word problems)
  20. When f '(x) changes fro positive to negative, f(x) has a
  21. this derivative test is used to find if f(x) is increasing or decreasing
  22. this derivative test is used to find if f(x) is concave up or down
  23. A line that touches a curve at two points: ____ line
Down
  1. y' = sec²(x), y =
  2. area of _____: [(h1 - h2)/2]*b
  3. to find the derivative
  4. f '(g(x)) g'(x)
  5. a rule for finding limits when there is indeterminate forms
  6. y' = -csc(x)cot(x), y =
  7. ______ Rule: uv' + vu'
  8. limit as h approaches 0 of [f(a+h)-f(a)]/h
  9. a rule to find derivatives of terms with exponents
  10. y' = 1/x, y =
  11. y' = -sin(x), y =
  12. this theorem says that if f(x) is continuous on an interval, there is a max and min
  13. ______ Rule: (uv'-vu')/v²
  14. area under the curve
  15. line that touches a curve at one point: _____ line
  16. this theorem is used when f(a) = f(b) on a closed interval
  17. area under a _____: ∫f(x) dx integrate over interval a to b
  18. as a function approaches a point, it approaches its
  19. y' = sec(x)tan(x), y =
  20. If f(1)=-4 and f(6)=9, then there must be a x-value between 1 and 6 where f crosses the x-axis.
  21. area above x-axis is
  22. X values of a function
  23. When f '(x) changes from negative to positive, f(x) has a
  24. if f(x) is continuous and differentiable, slope of tangent line equals slope of secant line at least once in the interval (a, b)
  25. The mathematical study of change.
  26. absolute value of velocity
  27. y' = -csc²(x), y =
  28. ∫ f(x) dx on interval a to b = F(b) - F(a)

51 Clues: uv - ∫ v du • y' = 1/x, y = • f '(g(x)) g'(x) • y' = cos(x), y = • y' = sec²(x), y = • y' = -sin(x), y = • y' = -csc²(x), y = • area below x-axis is • area under the curve • area above x-axis is • to find the derivative • derivative of velocity • ______ Rule: uv' + vu' • synonym for derivative • derivative of position • y' = sec(x)tan(x), y = • Y values of a function • X values of a function • ...

Tilang MTK integral, turunan, limit, polinomial 2023-02-02

Tilang MTK integral, turunan, limit, polinomial crossword puzzle
Across
  1. 2x^3 - 10x^2 + 22x - 5 dibagi 2x-4=0, cari-> S(x)
  2. integral 3x^2+2x-1 dx
  3. integral 2x+4 dx
  4. Lim x^2 – 1/x + 1 x→0
  5. x^3-2x^2-x+2=0 -> jumlah X1 + X2 + X3
  6. integral x^2+2x+1 dx
  7. f'(1)= X^7
  8. Lim x – 3 x→4
Down
  1. f'(X)= 5x^2 + 8x
  2. integral x+2 dx
  3. 2x^3 - 10x^2 + 22x - 5 dibagi 2x-4=0, cari-> H(x)
  4. Lim x^2 – 2x/x - 2 x→ 2
  5. f'(x)= 3x^2 + 7x
  6. f'(2)=7x^2 + 3x^2 + 10x
  7. x^3-2x^2-x+2=0 -> jumlah perkalian 2 akar
  8. Lim x^2 – 25 x→5

16 Clues: f'(1)= X^7 • Lim x – 3 x→4 • integral x+2 dx • f'(X)= 5x^2 + 8x • integral 2x+4 dx • f'(x)= 3x^2 + 7x • Lim x^2 – 25 x→5 • integral x^2+2x+1 dx • integral 3x^2+2x-1 dx • Lim x^2 – 1/x + 1 x→0 • f'(2)=7x^2 + 3x^2 + 10x • Lim x^2 – 2x/x - 2 x→ 2 • x^3-2x^2-x+2=0 -> jumlah X1 + X2 + X3 • x^3-2x^2-x+2=0 -> jumlah perkalian 2 akar • 2x^3 - 10x^2 + 22x - 5 dibagi 2x-4=0, cari-> S(x) • ...

Transformations 2023-05-25

Transformations crossword puzzle
Across
  1. f(x+b) or f(x-b)
  2. simplest form of a functon
  3. af(x)where a>1
  4. function whose equation is f(x)=√x
  5. form of a circle in which the equation is (x-h)^2+(y-k)^2=r^22
  6. fuction whose equation is f(x)=x
  7. when a figure moves on a plane
Down
  1. function whose equation is f(x)=|x|
  2. f(x)+c or f(x)-c
  3. -f(x) or f(-x)
  4. function whose equation is f(x)=x^2
  5. af(x) where 0<a<1
  6. form of the quadratic y=a(x-h)^2+k

13 Clues: -f(x) or f(-x) • af(x)where a>1 • f(x)+c or f(x)-c • f(x+b) or f(x-b) • af(x) where 0<a<1 • simplest form of a functon • when a figure moves on a plane • fuction whose equation is f(x)=x • form of the quadratic y=a(x-h)^2+k • function whose equation is f(x)=√x • function whose equation is f(x)=|x| • function whose equation is f(x)=x^2 • ...

Algebra Vocab 2021-12-14

Algebra Vocab crossword puzzle
Across
  1. f(x)=square root of x
  2. First Outer Inner Last
  3. Absolute value
  4. square root of x to the 3rd power
  5. A number when multiplied with another produces a given number
  6. f(x)=1/x
  7. x^2+1=0
Down
  1. The x-axis
  2. Another way to find the x-axis
  3. Shifting positions
  4. ax^2+bx+c
  5. f(x)=x^3
  6. f(x)=a-b^x
  7. quadratic functions
  8. The y-axis

15 Clues: x^2+1=0 • f(x)=x^3 • f(x)=1/x • ax^2+bx+c • The x-axis • f(x)=a-b^x • The y-axis • Absolute value • Shifting positions • quadratic functions • f(x)=square root of x • First Outer Inner Last • Another way to find the x-axis • square root of x to the 3rd power • A number when multiplied with another produces a given number

TTS MATEMATIKA 2023-08-26

TTS MATEMATIKA crossword puzzle
Across
  1. Dik fungsi f(x)=x²-2x+4 dan g(x)=2x+3, maka fungsi komposisi (fog)(x) adalah
  2. Diketahui fungsi f (x) = x²-3x+5 dan g(x)= 2x-1. Maka fungsi (g o f) (x)=
  3. Diketahui fungsi f(x)= x2+x-1 dan g(x)=x+1.maka fungsi (f o g) (x)=
  4. Diketahui fungsi f (x) = x²-3x+5 dan g(x)= 2x-1, Maka fungsi (f o g) (x)=
  5. Diketahui fungsi f(x) = x² - 3x dan g(x) = 2x + 1 Tentukan fungsi (f - g)(x)
Down
  1. Diketahui fungsi f(x)= x-4 dan g(x)= x2-3x+7. Maka fungsi dari (g o f) (x)=
  2. Diketahui fungsi f(x) = x2+5x-14 dan g(x) = x – 2 . Tentukanlah fungsi(f + g) (x)=
  3. Diketahui dari fungsi f(x) = x – 4 dan g(x) = x2 – 3x + 10.maka Fungsi komposisi (gof)(x)
  4. Jika diketahui f(x)= x²-2 dan g (x)= 2x+1, maka komposisi (f o g) (x) adalah
  5. Diketahui fungsi f(x) = x2+5x-14 dan g(x) = x – 2 . Tentukanlah fungsi (f – g) (x)=

10 Clues: Diketahui fungsi f(x)= x2+x-1 dan g(x)=x+1.maka fungsi (f o g) (x)= • Diketahui fungsi f (x) = x²-3x+5 dan g(x)= 2x-1. Maka fungsi (g o f) (x)= • Diketahui fungsi f (x) = x²-3x+5 dan g(x)= 2x-1, Maka fungsi (f o g) (x)= • Diketahui fungsi f(x)= x-4 dan g(x)= x2-3x+7. Maka fungsi dari (g o f) (x)= • ...

TEKA TEKI MATEMATIKA 2023-09-13

TEKA TEKI MATEMATIKA crossword puzzle
Across
  1. Suatu fungsi dirumuskan dengan f(x) = 2x - 3. Nilai dari f(4) adalah...
  2. Pada pemetaan f(x)→x^2+2x−2, bayangan dari 2 adalah . . . .
  3. Ditentukan fungsi f(x) =-x-1.Nilai f(-3) adalah
  4. Ditentukan fungsi f(x) =2x-2.Nilai f(5) adalah
  5. Ditentukan fungsi f(x) =2x^2 - 3x +1.Nilai f(-2) adalah
  6. f (x) = 2x^2 - x + 4. nilai f (-1) adalah
  7. f(x) =4x+3.Nilai f(2) adalah
Down
  1. f(x) =4-3x.Nilai f(3) adalah
  2. f(x) =x + 5.Nilai f(-1) adalah
  3. Suatu fungsi didefinisikan dengan rumus f(x) = 3 - 5x. Nilai f(-4) adalah ...

10 Clues: f(x) =4-3x.Nilai f(3) adalah • f(x) =4x+3.Nilai f(2) adalah • f(x) =x + 5.Nilai f(-1) adalah • f (x) = 2x^2 - x + 4. nilai f (-1) adalah • Ditentukan fungsi f(x) =2x-2.Nilai f(5) adalah • Ditentukan fungsi f(x) =-x-1.Nilai f(-3) adalah • Ditentukan fungsi f(x) =2x^2 - 3x +1.Nilai f(-2) adalah • Pada pemetaan f(x)→x^2+2x−2, bayangan dari 2 adalah . . . . • ...

Transformations 2023-05-25

Transformations crossword puzzle
Across
  1. f(x+b) or f(x-b)
  2. simplest form of a functon
  3. af(x)where a>1
  4. function whose equation is f(x)=√x
  5. form of a circle in which the equation is (x-h)^2+(y-k)^2=r^22
  6. fuction whose equation is f(x)=x
  7. when a figure moves on a plane
Down
  1. function whose equation is f(x)=|x|
  2. f(x)+c or f(x)-c
  3. -f(x) or f(-x)
  4. function whose equation is f(x)=x^2
  5. af(x) where 0<a<1
  6. form of the quadratic y=a(x-h)^2+k

13 Clues: -f(x) or f(-x) • af(x)where a>1 • f(x)+c or f(x)-c • f(x+b) or f(x-b) • af(x) where 0<a<1 • simplest form of a functon • when a figure moves on a plane • fuction whose equation is f(x)=x • form of the quadratic y=a(x-h)^2+k • function whose equation is f(x)=√x • function whose equation is f(x)=|x| • function whose equation is f(x)=x^2 • ...

Tristan's TrigCross 2024-03-13

Tristan's TrigCross crossword puzzle
Across
  1. Which quadrant is α?
  2. Trigometric graphs are ________.
  3. The inverse of sine
  4. If f(-x)=-f(x), then the function f is ________.
  5. β
  6. The vertical shift of a sine/cosine function determines the ________.
  7. 1/sine
  8. The number of cycles that occur per unit of time.
  9. Sine/Cosine
  10. If f(-x)=f(x), then the function f is ________.
  11. φ
  12. What do you use to solve this equation: cos(3x) = π/2
  13. Which quadrant is π+α?
  14. Which trigonometric function equals 1 at π/2?
  15. The number of cycles completed over an interval of 2π.
Down
  1. The distance from the baseline to the min/max of a sine/cosine function.
  2. 1/cosine
  3. 2π/ω
  4. Asin(ωt+φ)+B
  5. -φ/ω
  6. α
  7. Used to solve inequalities
  8. Y-coordinate on the unit circle
  9. sin(2θ)=2sinθcosθ is an example of ________.
  10. The inverse of cosine
  11. ω
  12. Which quadrant is 2π-α?
  13. Which quadrant is π-α?
  14. cosine/sine
  15. X-coordinate on the unit circle

30 Clues: α • β • ω • φ • 2π/ω • -φ/ω • 1/sine • 1/cosine • Sine/Cosine • cosine/sine • Asin(ωt+φ)+B • The inverse of sine • Which quadrant is α? • The inverse of cosine • Which quadrant is π-α? • Which quadrant is π+α? • Which quadrant is 2π-α? • Used to solve inequalities • Y-coordinate on the unit circle • X-coordinate on the unit circle • Trigometric graphs are ________. • ...

Calculus Final 2022-06-02

Calculus Final crossword puzzle
Across
  1. the state of being continuous
  2. 1/1+x²
  3. method used ti solve differential equations
  4. f'(x) or how the derivative of f is written
  5. a point where an object rotates
  6. The number that a function is approaching as x approaches a particular value from the left
  7. a graph is concave up when f¨(x) is ___ than 0
  8. In a limit, when the denominator equals 0, the limit is ___
  9. x values
  10. A line that touches a curve at a point without crossing the curve
  11. the number that a function is approaching as x approaces a paticular value from the right
  12. A technique used to evaluate limits of fractions that evaluate to the indeterminate expressions and . This is done by finding the limit of the derivatives of the numerator and denominator
  13. highest point in a graph
  14. theorem for instantaneous rate of change
  15. derivative of tanx
  16. A function that has different equations that describe the value of the function over different parts of the domain
  17. the point where the tangent line intersects the curve
  18. used to determine whether you have a relatvive max or min on an interval
  19. f'(x)g(x) + f(x)g'(x)
  20. what is the limit of the function 4x-2 as x approaches 4
  21. a graph is concave down when f¨(x) is ___ than 0
  22. the __ rule is usually used for a single variable raised to a power(derivatives)
  23. In a limit, as f(x) approaches a different number from the right side than it approaches from the left side makes the limt to ___
  24. the rate of change of a function with respect to a variable
  25. A line segment between 2 points on a curve.
  26. A process that maximizes or minimizes a quantity
  27. The point where the concavity of a function changes
  28. Antiderivative of 5
Down
  1. 1/f´(f⁻¹(x))
  2. [f´(x)g(x) - f(x)g´(x)]/[g(x)]²
  3. derivative of cotx
  4. point where a function ends
  5. Which way a curve is bowed or cupped
  6. point on graph where there is a valley or peak
  7. s(t)
  8. x value where there is a max, min, or change of graph shape
  9. the value of f(x) as the function approaches a certain number, x
  10. y values
  11. process of finding a derivative
  12. the ___ method is a method for calculating the volume of a solid of revolution of a solid-state material when integrating along an axis "parallel" to the axis of revolution
  13. -1/x²+1
  14. average rate of change
  15. A line or curve that the graph of a relation approaches more and more closely the further the graph is followed
  16. derivative of x³
  17. s¨(t)
  18. an indefinite integral
  19. lowest point in a graph
  20. if f(x) is continuous on [a,b], the f(x) has min and max values
  21. when [f(g(x))]; f´(g(x))g´(x)
  22. this theorem states that if f is a continuous function whose domain contains the interval [a, b], then it takes on any given value between f(a) and f(b) at some point within the interval
  23. s´(t)
  24. derivative of sinx

52 Clues: s(t) • s¨(t) • s´(t) • 1/1+x² • -1/x²+1 • x values • y values • 1/f´(f⁻¹(x)) • derivative of x³ • derivative of cotx • derivative of tanx • derivative of sinx • Antiderivative of 5 • f'(x)g(x) + f(x)g'(x) • average rate of change • an indefinite integral • lowest point in a graph • highest point in a graph • point where a function ends • the state of being continuous • when [f(g(x))]; f´(g(x))g´(x) • ...

Tilagn Digital 2023-02-14

Tilagn Digital crossword puzzle
Across
  1. lim ->7, x^2-49/x-7
  2. 1v∫^2 3(x+2)2dx= ?
  3. 1v∫^2 2(x-2)dx = ?
  4. Jika f'(x)= 2x+4 dan f(1) = 7, maka berapa nilai c?
  5. Jika f(x)= 4x^4-x^3/x^2+2, maka f(2)= ?
  6. y=2x^2+x+1, dy/dx(1)=?
  7. 1v∫^2 3x2dx = ?
  8. lim -> 5,x^2-25/x-5
Down
  1. 2x^4-x^3+2x^2-4x+8 : (x-2), sisanya berapa?
  2. Jika y=10x, y'=?
  3. y=3x^3-8x-2, y'(1)=?
  4. f(x)= 2x^4-x^3-2x^2+x+4
  5. 2x^4-3x^3-x^2-x+6 : (x-1), berapa sisanya?
  6. y=2x^2+2, y'(2)=?
  7. lim ->1, 3x+2
  8. lim ->2, 9

16 Clues: lim ->2, 9 • lim ->1, 3x+2 • 1v∫^2 3x2dx = ? • Jika y=10x, y'=? • y=2x^2+2, y'(2)=? • 1v∫^2 3(x+2)2dx= ? • 1v∫^2 2(x-2)dx = ? • lim ->7, x^2-49/x-7 • lim -> 5,x^2-25/x-5 • y=3x^3-8x-2, y'(1)=? • y=2x^2+x+1, dy/dx(1)=? • f(x)= 2x^4-x^3-2x^2+x+4 • Jika f(x)= 4x^4-x^3/x^2+2, maka f(2)= ? • 2x^4-3x^3-x^2-x+6 : (x-1), berapa sisanya? • 2x^4-x^3+2x^2-4x+8 : (x-2), sisanya berapa? • ...

Psychologist 2014-05-15

Psychologist crossword puzzle
Across
  1. 1 space n
  2. 1 space b
  3. 1 space s
  4. 1 space g
  5. 1 space I
  6. 1 space c
  7. 1 space l
  8. 1 space a
  9. 1 space m
  10. 1 space d
  11. 1 space r
Down
  1. 1 space e
  2. 1 space p
  3. 1 space t
  4. 1 space j
  5. 1 space k
  6. 1 space Q
  7. 1 space f
  8. 1 space O
  9. 1 space h

20 Clues: 1 space e • 1 space n • 1 space p • 1 space b • 1 space t • 1 space j • 1 space k • 1 space s • 1 space Q • 1 space f • 1 space g • 1 space I • 1 space c • 1 space l • 1 space a • 1 space m • 1 space O • 1 space h • 1 space d • 1 space r

Volume of Cylinder/Semi-Cylinder/Sphere/Hemisphere 2017-05-17

Volume of Cylinder/Semi-Cylinder/Sphere/Hemisphere crossword puzzle
Across
  1. F-Question 11A
  2. F-Question 2
  3. F-Question 1
  4. H-Question 1A
  5. F-Question 6
  6. H-Question 1F
Down
  1. H-Question 6B
  2. F-Question 4
  3. F-Question 3
  4. F-Question 11C
  5. F-Question 11B
  6. F-Question 5
  7. H-Question 6C

13 Clues: F-Question 4 • F-Question 3 • F-Question 2 • F-Question 5 • F-Question 1 • F-Question 6 • H-Question 6B • H-Question 6C • H-Question 1A • H-Question 1F • F-Question 11A • F-Question 11C • F-Question 11B

Psalm 89 2020-09-22

Psalm 89 crossword puzzle
Across
  1. Verse 25 H
  2. C 3
  3. G 17
  4. J 12
  5. F 11
  6. Verse 23 A
  7. R 9
  8. 21 S
  9. L 2
  10. 19 F
  11. F 1
  12. P 13
  13. F 5
  14. L 6
  15. Verse 22 O
  16. Verse 27 F
Down
  1. M 8
  2. B 15
  3. H 18
  4. Verse 25 G,R,S
  5. Verse 24 F
  6. C 16
  7. A 7
  8. E 4
  9. 20 S
  10. R 14
  11. SA 10

27 Clues: M 8 • C 3 • A 7 • E 4 • R 9 • L 2 • F 1 • F 5 • L 6 • B 15 • H 18 • G 17 • J 12 • F 11 • C 16 • 20 S • 21 S • 19 F • R 14 • P 13 • SA 10 • Verse 25 H • Verse 24 F • Verse 23 A • Verse 22 O • Verse 27 F • Verse 25 G,R,S

Jeu de piste équipe 1 2019-08-22

Jeu de piste équipe 1 crossword puzzle
Across
  1. mot 2 point J
  2. mot 3 point B
  3. mot 5 point Q
  4. mot 2 point T
  5. mot 1 point B
  6. mot 1 point I
  7. mot 2 point U
  8. mot 2 du point N
  9. mot 1 point V
  10. mot 6 du point C
  11. mot 2 du point C
  12. mot 2 point F
  13. mot 1 point H
  14. mot 4 point K
  15. mot 2 point D
  16. mot 1 point M
  17. mot 1 point K
  18. mot 3 point J
  19. mot 1 du point O
  20. mot 4 point F
  21. mot 4 point M
  22. ordre des lettres du point A
  23. mot 3 du point O
  24. mot 4 du point C
  25. mot 4 point G
  26. mot 1 du point C
  27. mot 2 point K
  28. mot 1 point P
  29. mot 2 point H
  30. mot 2 point I
  31. mot 4 point V
  32. mot 2 point P
  33. mot 3 point D
  34. mot 3 du point N
  35. mot 3 point Q
  36. mot 3 point T
  37. mot 1 point D
Down
  1. ville 3 point S
  2. mot 3 point V
  3. mot 4 point Q
  4. mot 3 point H
  5. mot 2 du point O
  6. mot 2 point E
  7. mot 4 point H
  8. mot 3 point E
  9. mot 3 point M
  10. mot 3 point F
  11. mot 5 point F
  12. mot 1 point G
  13. mot 1 point R
  14. mot 3 point U
  15. mot 2 point M
  16. mot 4 point I
  17. mot 1 point F
  18. mot 1 point U
  19. mot 3 point K
  20. mot 5 point M
  21. mot 5 point G
  22. mot 1 point L
  23. mot 5 du point C
  24. ville 1 point S
  25. mot 2 point B
  26. mot 2 point G
  27. mot 1 du point N
  28. mot 4 point J
  29. ville 2 point S
  30. mot 1 point Q
  31. mot 2 point Q
  32. mot 4 point E
  33. mot 3 point P
  34. mot3 41 point R
  35. ville 4 point S
  36. mot 2 point L
  37. mot 4 point L
  38. mot 1 point J
  39. mot 3 point I
  40. mot 3 du point C
  41. mot 1 point E
  42. mot 2 point R
  43. mot 2 point V
  44. mot 1 point R
  45. mot 3 point L
  46. mot 1 point T
  47. mot 5 point R
  48. mot 4 point B

85 Clues: mot 3 point V • mot 2 point J • mot 4 point Q • mot 3 point H • mot 3 point B • mot 5 point Q • mot 2 point E • mot 4 point H • mot 2 point T • mot 3 point E • mot 3 point M • mot 3 point F • mot 5 point F • mot 1 point B • mot 1 point G • mot 1 point R • mot 3 point U • mot 2 point M • mot 4 point I • mot 1 point F • mot 1 point I • mot 1 point U • mot 3 point K • mot 2 point U • mot 5 point M • mot 1 point V • ...

1T kryssord 2021-05-28

1T kryssord crossword puzzle
Across
  1. En rett linje en rasjonal funksjon nærmer seg, men aldri krysser
  2. 1 , 4 , 9 , 16 , 25
  3. Verdier av x som kan settes inn i funksjonen
  4. n)
  5. k)
  6. Finne en matematisk modell som passer et datasett
  7. f)
  8. m)
  9. n)
  10. 2n – 1
  11. f(0)
  12. a)
  13. o)
  14. d)
  15. i)
  16. Stigningstallet til tangenten er lik null
  17. Vinkelrett
  18. h)
  19. g)
Down
  1. b)
  2. Flytte en potens over/under brøkstreken, bytt fortegn på …
  3. c)
  4. for while
  5. e)
  6. n*(n+1)/2
  7. Computer Algebra System
  8. En trinnvis beskrivelse av fremgangsmåten for å løse et problem
  9. |x|
  10. j)
  11. l)
  12. Sirkel med radius = 1 og sentrum i origo
  13. f'(x)
  14. y = ax + b
  15. cos
  16. Grafens skjæring med x-aksen
  17. c^2 = a^2 + b^2
  18. sin
  19. Delt på null er …
  20. tan

39 Clues: b) • c) • e) • n) • k) • f) • m) • n) • j) • l) • a) • o) • d) • i) • h) • g) • |x| • cos • sin • tan • f(0) • f'(x) • 2n – 1 • for while • n*(n+1)/2 • y = ax + b • Vinkelrett • c^2 = a^2 + b^2 • Delt på null er … • 1 , 4 , 9 , 16 , 25 • Computer Algebra System • Grafens skjæring med x-aksen • Sirkel med radius = 1 og sentrum i origo • Stigningstallet til tangenten er lik null • Verdier av x som kan settes inn i funksjonen • ...

Escape The Night 2023-11-01

Escape The Night crossword puzzle
Across
  1. Season 2 Villain
  2. also problematic
  3. Season 1 Gardener
  4. Season 3 Villain
  5. Season 1 Butler
  6. Creature that killed Alison in season 2
  7. The Big Game Hunter
  8. The Savant
  9. The Novelist/Aviator
  10. The Detective
  11. The Journalist
  12. Jet-pack girl's boss
  13. amazing M/M ship
  14. amazing M/F ETN ship
  15. Vampire princess/ Ally in season 2
Down
  1. The Thespian
  2. King of Vampires
  3. The Investigative Reporter
  4. scary Season 1 creature
  5. The Mystic
  6. The Jet Setter/Socialite
  7. Season 1 Maid
  8. Vampire who danced with Andrea
  9. Ally and friend in season 3
  10. Ally turned villain in season 3
  11. The Explorer
  12. most problematic guest on-set
  13. Girl who wears a jet-pack in season 2
  14. The Saloon Girl/Pin-Up Girl
  15. The best ETN ship (F/F)
  16. Season 4 Villain
  17. most problematic guest on her own

32 Clues: The Mystic • The Savant • The Thespian • The Explorer • Season 1 Maid • The Detective • The Journalist • Season 1 Butler • King of Vampires • Season 2 Villain • also problematic • Season 3 Villain • Season 4 Villain • amazing M/M ship • Season 1 Gardener • The Big Game Hunter • The Novelist/Aviator • Jet-pack girl's boss • amazing M/F ETN ship • scary Season 1 creature • The best ETN ship (F/F) • ...

Math Crossword Puzzle 2012-11-15

Math Crossword Puzzle crossword puzzle
Across
  1. Lines lines that have one point in common or all points in common
  2. <,>,<_, _>
  3. y-coordinates
  4. number multiplied by a variable
  5. Function f(–x) = f(x)
  6. Property of Equality for real numbers a, b and c, if a=b, then a + c = b + c
  7. Inverse two numbers when added together equal 0. Ex. 4 + -4
  8. Equation ax+b=c
Down
  1. Inverse two numbers that when multiplied together equals 1. Ex. 4 and 1/4
  2. Rate of Change y = f(x)
  3. y=3x+4
  4. Expression a1, a2, a3, . . , an, . .
  5. Value the distance between a number and zero on a number line
  6. Model an exponential function representing real-world phenomena
  7. Function f(–x) = –f(x)
  8. steepness of a line
  9. x-coordinates
  10. Pair (x,y)

18 Clues: y=3x+4 • <,>,<_, _> • Pair (x,y) • y-coordinates • x-coordinates • Equation ax+b=c • steepness of a line • Function f(–x) = f(x) • Function f(–x) = –f(x) • Rate of Change y = f(x) • number multiplied by a variable • Expression a1, a2, a3, . . , an, . . • Inverse two numbers when added together equal 0. Ex. 4 + -4 • Value the distance between a number and zero on a number line • ...

Loeffler Lovely Limits 2014-05-21

Loeffler Lovely Limits crossword puzzle
Across
  1. lim x-> 1-
  2. law that says "The limit of a power is the power of the limit."
  3. (As x -> a) lim[f(x) - g(x)] = lim f(x) - lim g(x)
  4. (as x -> a) lim[f(x) / g(x)] = lim f(x) / lim g(x)
  5. (as x -> a) lim[f(x) + g(x)] = lim f(x) + lim g(x)
  6. (as x -> a) lim[f(x)g(x)] = lim f(x) * lim g(x)
Down
  1. f(1)
  2. lim x-> 0
  3. (as x -> a) lim [cf(x)] = c * lim f(x)
  4. lim x -> infinity
  5. lim x -> 1 DNE
  6. law that says "The limit of a root is the root of the limit"
  7. evaluate,as ( h -> 0) lim [(3+h)^2 - 9 divided by h / Six

13 Clues: f(1) • lim x-> 0 • lim x-> 1- • lim x -> 1 DNE • lim x -> infinity • (as x -> a) lim [cf(x)] = c * lim f(x) • (as x -> a) lim[f(x)g(x)] = lim f(x) * lim g(x) • (As x -> a) lim[f(x) - g(x)] = lim f(x) - lim g(x) • (as x -> a) lim[f(x) + g(x)] = lim f(x) + lim g(x) • (as x -> a) lim[f(x) / g(x)] = lim f(x) / lim g(x) • evaluate,as ( h -> 0) lim [(3+h)^2 - 9 divided by h / Six • ...

Vocabulary F & F 1 2013-05-24

Vocabulary F & F 1 crossword puzzle
Across
  1. you have ten of these? f......
  2. another place you can live in? .....
  3. you might put your books and toys in this? c......
  4. types of vegetable that are orange? ......s
  5. it keeps the rain off you and you can use it for the sun too? u.......
  6. an animal with black and yellow stripes?
  7. a yellow fruit that is nice to eat?
  8. you might eat one of these for lunch? s.......
  9. a type of food with only 3 letters?
  10. a type of drink, usually made from fruit? j....
  11. the number before twenty?
  12. when you are sick he will make you better? d.....
Down
  1. this person works on a farm?
  2. a very tall yellow animal?
  3. you use it if you make a mistake when writing?
  4. he is not my sister! He's my .......
  5. the day before Saturday?
  6. something to keep you warm when you sleep?
  7. a place where you can live in? a........
  8. you use it to write with?
  9. you sit on this?

21 Clues: you sit on this? • the day before Saturday? • you use it to write with? • the number before twenty? • a very tall yellow animal? • this person works on a farm? • you have ten of these? f...... • a yellow fruit that is nice to eat? • a type of food with only 3 letters? • another place you can live in? ..... • he is not my sister! He's my ....... • ...

AP Calculus BC 2022-05-15

AP Calculus BC crossword puzzle
Across
  1. method using step size delta x
  2. theorem that states that if f is continuous on [a,b] then f must take on every y-value between f(a) and f(b)
  3. the sum of a sequence of numbers
  4. integral of velocity
  5. equation involving derivatives and their functions
  6. infinite series whose terms alternate between negative and positive
  7. cos(0) approximated using the first three terms of the maclaurin series
  8. volume of y=6x+2 rotated around the x-axis from x=0 to x=1 (rounded to nearest whole number)
  9. maclaurin series starting with x-(x^3/3!)+(x^5/5!)-(x^7/7!)
  10. integral of velocity function
  11. (e^1)cos(1) approximated using the first three terms of the maclaurin series (truncate to one decimal place)
  12. area between y=x^2 and y=3x
  13. when a series has a limit which is finite
  14. point where f’(x)=0 or f’(x) does not exist
  15. theorem that states that if f is continuous on [a,b] and differentiable on (a,b) then there exists c in (a,b) such that f’(c)=[f(b)-f(a)]/[b-a]
  16. a line that touches a curve at a single point (locally)
  17. derivative of velocity function
  18. d/dx[f(g(x))]=f’(g(x))g’(x)
Down
  1. total distance traveled from 1 to 2 of y=t^3 x=cos(t) (truncate to one decimal place)
  2. approximation of the definite integral using rectangles or trapezoids
  3. integration method involving fractions
  4. concavity when velocity is decreasing
  5. rule used when 0/0 or inf/inf
  6. graph representing the solutions to a differential equation
  7. speed when velocity and acceleration have different signs
  8. concavity when acceleration is positive
  9. e^3 approximated using the first three terms of the maclaurin series
  10. L is the ________ capacity
  11. reverse chain rule
  12. d/dx[csc(sec(x))]-0.774 x=π/4
  13. point where concavity changes
  14. |v(t)|
  15. ∫(1/(1+x^2))dx b=2π a=0 (round to nearest whole number)
  16. a function with a break, jump, or hole
  17. taylor series centered at c=0
  18. a line that touches a curve at two or more points (globally)
  19. d/dx[tan(x^2)] x=π/2 (rounded to the nearest whole number)
  20. when velocity is positive
  21. ________ error bounds
  22. test that can be used when f(x) is continuous, positive, and decreasing

40 Clues: |v(t)| • reverse chain rule • integral of velocity • ________ error bounds • when velocity is positive • L is the ________ capacity • area between y=x^2 and y=3x • d/dx[f(g(x))]=f’(g(x))g’(x) • rule used when 0/0 or inf/inf • d/dx[csc(sec(x))]-0.774 x=π/4 • point where concavity changes • integral of velocity function • taylor series centered at c=0 • method using step size delta x • ...

Numbers! 2018-03-01

Numbers! crossword puzzle
Across
  1. 7= S _ V _ N
  2. 12= TW _ LV _
  3. 1= O _ E
  4. 8= E _ _ HT
  5. 19= N _ _ ET _ _ N
  6. 10= T _ N
  7. 18= EI_ _ T _ _ N
  8. 16= S _XT _ _ N
  9. 5= F _ V _
  10. 2= TW _
Down
  1. 13= TH _ RT _ _ N
  2. 9= N _ _ E
  3. 17= S _ V _ NT _ _ N
  4. 11= E _ E _ EN
  5. 14= F _ _ RT _ _ N
  6. 20= TW _ NT_
  7. 15= F _ FT _ _ N
  8. 3= TH _ _ _
  9. 6= S _ X
  10. 4= F _ _ R

20 Clues: 2= TW _ • 1= O _ E • 6= S _ X • 10= T _ N • 9= N _ _ E • 5= F _ V _ • 4= F _ _ R • 8= E _ _ HT • 7= S _ V _ N • 20= TW _ NT_ • 3= TH _ _ _ • 12= TW _ LV _ • 11= E _ E _ EN • 16= S _XT _ _ N • 15= F _ FT _ _ N • 13= TH _ RT _ _ N • 18= EI_ _ T _ _ N • 14= F _ _ RT _ _ N • 19= N _ _ ET _ _ N • 17= S _ V _ NT _ _ N

Les mois et les événements (Months and events) 2015-09-14

Les mois et les événements (Months and events) crossword puzzle
Across
  1. January(1)
  2. July(7)
  3. tournament (m.)
  4. June(6)
  5. French project (m.)
  6. September(9)
  7. February(2)
  8. Museum (field) trip (f.)
  9. December(12)
  10. Birthday (m.)
  11. Science quiz (f.)
Down
  1. Hockey game (m.)
  2. last match/game (m.)
  3. November(11)
  4. First day of school(f.)
  5. April(4)
  6. Math test (m.)
  7. August(8)
  8. March(3)
  9. May(5)
  10. October(10)

21 Clues: May(5) • July(7) • June(6) • April(4) • March(3) • August(8) • January(1) • February(2) • October(10) • November(11) • September(9) • December(12) • Birthday (m.) • Math test (m.) • tournament (m.) • Hockey game (m.) • Science quiz (f.) • French project (m.) • last match/game (m.) • First day of school(f.) • Museum (field) trip (f.)

GB1 Practical 1 - 2/3 2023-03-05

GB1 Practical 1 - 2/3 crossword puzzle
Across
  1. Found in animal only: #3
  2. When a specimen is in the center view of one objective, and is almost in center with the next.
  3. F: -SH | C: Thiol (The ONLY one with sulfer)
  4. Two monomers joined together.
  5. Found in animal only: #4
  6. Phosphate groups transfer ___ for cells to work.
  7. F: -CH3 | (Ex: 5-Methyl cytidine)
  8. The degree of which image details stand out against their background.
  9. F: -NH2/-NH3 | C: Amine (Ex: Glycine)
  10. Chemical formula of CHO (1:2:1)
  11. The ability to see and distinguish finer details.
  12. Found in animal only: #2
  13. All cells have: #4
  14. Slide #2 - Domain Eukarya; Kingdom Protista.
  15. Many monomers joined together.
  16. C6,H12,O6.
  17. This bond is the covalent bond between amino acids.
  18. ___ synthesis. (Short polymer merging with monomer)
  19. F: -O-P-O3 | C: Organic Phosphate (Ex: Gylcerol)
  20. How much of the specimen is in focus.
  21. Increases the apparent size of an object.
  22. Test for protein.
  23. F: -C=O | C: Aldehyde/Keytone (Ex: Acetone)
  24. Monomer of sugar.
Down
  1. Found in plants only: #2
  2. All cells have: #3
  3. Found in plants only: #1
  4. Found in animal only: #1
  5. ___ breaks down a polymer.
  6. Found in plants only: #3
  7. A Carbonyl in the middle
  8. To calculate total magnification, you ___ the power of the objective and the eyepiece.
  9. All cells have: #1
  10. Test for starch.
  11. Test for sugar. (REDUCING)
  12. Squiggly bacteria.
  13. When a specimen is in focus on one objective, and is almost in focus with the next.
  14. A Carbonyl at the end.
  15. Test for lipids. (Chemical)
  16. Common name for polypeptides.
  17. The area seen within the eyepiece.
  18. Molecule that can be bound to other identical molecules.
  19. Slide #1 - Domain Eukarya; Kingdom Protista.
  20. Large round cell that fixes nitrogen.
  21. All cells have: #2
  22. F: -OH | C: Alcohol (Ex: Ethanol)
  23. Rod shaped bacteria.
  24. Round bacteria.
  25. Test for lipids. (Paper)
  26. F: -COOH | C: Organic Acids (Ex: Acedic Acid)

50 Clues: C6,H12,O6. • Round bacteria. • Test for starch. • Test for protein. • Monomer of sugar. • All cells have: #3 • All cells have: #1 • Squiggly bacteria. • All cells have: #4 • All cells have: #2 • Rod shaped bacteria. • A Carbonyl at the end. • Found in plants only: #2 • Found in animal only: #3 • Found in plants only: #1 • Found in animal only: #1 • Found in plants only: #3 • ...

Learn Math Vocabulary 2021-01-16

Learn Math Vocabulary crossword puzzle
Across
  1. (x-32)+(y+22)=16 is a(n) _____ ___ ____ _____.
  2. f(x)=(x2+5x+6)÷(x+2) ---> f(x)=x+3 ________ _______ can be used to solve the equation.
  3. Tells us a point in which a function changes its increasing, decreasing, or constant behavior.
  4. 4/3x; (x-8)/(x+3); (4x-7)/(x2+5x-9)are examples of ________ ______.
  5. 2x+4y=8 is an example of a(n) ________ equation.
  6. f(x)=sin(x) is an example of a(n) ________ _________.
  7. 2x^2+10x-12 ---> 2(x^2+5x-6) ---> 2(x+6)(x-1)
  8. The y-value doesn’t repeat in a(n) ____ _____ ____ function.
Down
  1. f(x)=x; f(x)= |x| ; f(x)=x^2; and f(x)=a^x are in the library of ______ _______.
  2. A rate that describes how one quantity changes in relation to another quantity.
  3. When the x-value doesn’t repeat, the equation is a(n) ________.
  4. 1-Rewrite the function as y=; 2-Interchange x and y; 3-Solve for y; 4-Replace y with f-1(x). These are the steps for finding the _____ ____ ____ _____.
  5. The graph is a U shape so it’s a(n) ________ function.
  6. Use the leading coefficient test to determine the _____ _____ of the graph.
  7. (5x2+3x-7)÷(x+9) ---> f(-9)=5(-9)2+3(-9)-7 ---> 405-27-7=371 ---> r=371 What was used to find the remainder?
  8. A rational expression in which the numerator and denominator have no factors in common.
  9. f(x)=cos(x) is an example of a(n) ________ _________.

17 Clues: 2x^2+10x-12 ---> 2(x^2+5x-6) ---> 2(x+6)(x-1) • (x-32)+(y+22)=16 is a(n) _____ ___ ____ _____. • 2x+4y=8 is an example of a(n) ________ equation. • f(x)=cos(x) is an example of a(n) ________ _________. • f(x)=sin(x) is an example of a(n) ________ _________. • The graph is a U shape so it’s a(n) ________ function. • ...

Grafik Fungsi Trigonometri 2023-06-04

Grafik Fungsi Trigonometri crossword puzzle
Across
  1. Simpangan terjauh titik fungsi trigonometri terhadap garis - garis horizontal (x) adalah....
  2. Nilai minimum yang dapat dicapai oleh grafik f(x) : -2 cos x+1 adalah....
  3. Dalam grafik fungsi sinus, k = adalah....
  4. Nilai maksimum dari fungsi trigonometri f(x) = 1/5 sin (5x - x/6) adalah....
  5. f(x) :√2 cos 3x+1.Jika nilai maksimum dan minimum f(x) berturut-turut p dan q,maka nilai p²+q² adalah adalah....
  6. Nilai Minimum dari fungsi trigonometri y= 5 sin² x + 3 cos²x adalah....
  7. Rentang pengulangan bentuk grafik disebut. ...
  8. Nilai minimum dari fungsi f(x) :2 sin (x- x/3) +1 adalah....
  9. Pada saat menggambar grafik fungsi trigonometri menggunakan tabel, hubungkan titik-titik dengan kurva yang....
  10. Menggambar grafik fungsi trigonometri menggunakan tabel di gambar pada bidang....
  11. Suatu garis lurus yang akan didekati oleh kurva namun tidak akan berpotongan/bersinggungan antara garis dan kurva disebut....
  12. Suatu fungsi yang grafiknya berulang secara terus menerus dalam periode tertentu disebutdisebut fungsi....
Down
  1. Nilai minimum dari fungsi y = -2 cos 3/2 x adalah....
  2. Grafik fungsi trigonometri dapat digambarkan dengan dua cara yaitu menggunakan tabel dan menggunakan lingkaran....
  3. Nilai maksimum dari fungsi y = 2 sin (x+60°) + 1 adalah....
  4. Jarak terjadinya pengulangan atau gelombang memiliki satu periode putaran disebut....
  5. Nilai maksimum dari f(x) = 12 cosx - 5 sin x+3 adalah....
  6. y = - x² + 4x + 3
  7. Nilai maksimum dari fungsi trigonometri f(x) = cos (8x - x/8) - 2/3 adalah....
  8. garis x = 90° dan x = 270° pada grafik fungsi y = tan x adalah....

20 Clues: y = - x² + 4x + 3 • Dalam grafik fungsi sinus, k = adalah.... • Rentang pengulangan bentuk grafik disebut. ... • Nilai minimum dari fungsi y = -2 cos 3/2 x adalah.... • Nilai maksimum dari f(x) = 12 cosx - 5 sin x+3 adalah.... • Nilai maksimum dari fungsi y = 2 sin (x+60°) + 1 adalah.... • Nilai minimum dari fungsi f(x) :2 sin (x- x/3) +1 adalah.... • ...

GRAFIK FUNGSI TRIGONOMETRI 2023-06-02

GRAFIK FUNGSI TRIGONOMETRI crossword puzzle
Across
  1. Rentang pengulangan bentuk grafik disebut....
  2. Nilai maksimum dari fungsi trigonometri f(x) = 1/5 sin (5x - x/6) adalah....
  3. Simpangan terjauh titik fungsi trigonometri terhadap garis - garis horizontal (x) adalah....
  4. Nilai minimum dari fungsi y = -2 cos 3/2 x adalah....
  5. Suatu fungsi yang grafiknya berulang secara terus menerus dalam periode tertentu disebutdisebut fungsi....
  6. garis x = 90° dan x = 270° pada grafik fungsi y = tan x adalah....
  7. Dalam grafik fungsi sinus, k = adalah....
  8. Grafik fungsi trigonometri dapat digambarkan dengan dua cara yaitu menggunakan tabel dan menggunakan lingkaran....
  9. Pada saat menggambar grafik fungsi trigonometri menggunakan tabel hubungkan titik - titik dengan kurva yang....
Down
  1. Nilai minimum dari fungsi f(x) :2 sin (x- x/3) +1 adalah....
  2. Menggunakan grafik fungsi trigonometri menggunakan tabel digambar pada bidang....
  3. Nilai maksimum dari fungsi y = 2 sin (x+60°) + 1 adalah....
  4. Nilai minimum yang dapat dicapai oleh grafik f(x) : -2 cos x+1 adalah....
  5. y = - x² + 4x + 3
  6. Jarak terjadinya pengulangan atau gelombang memiliki satu periode putaran disebut....
  7. Nilai maksimum dari fungsi trigonometri f(x) = cos (8x - x/8) - 2/3 adalah....
  8. Suatu garis lurus yang akan di dekati oleh kurva namun tidak akan berpotongan atau bersinggungan antara garis dan kurva disebut....
  9. Nilai Minimum dari fungsi trigonometri y= 5 sin² x + 3 cos²x adalah....
  10. f(x) :√2 cos 3x+1.Jika nilai maksimum dan minimum f(x) berturut-turut p dan q,maka nilai p²+q² adalah adalah....
  11. Nilai maksimum dari f(x) = 12 cosx - 5 sin x+3 adalah....

20 Clues: y = - x² + 4x + 3 • Dalam grafik fungsi sinus, k = adalah.... • Rentang pengulangan bentuk grafik disebut.... • Nilai minimum dari fungsi y = -2 cos 3/2 x adalah.... • Nilai maksimum dari f(x) = 12 cosx - 5 sin x+3 adalah.... • Nilai maksimum dari fungsi y = 2 sin (x+60°) + 1 adalah.... • Nilai minimum dari fungsi f(x) :2 sin (x- x/3) +1 adalah.... • ...

7.r. - linearna funkcija 2016-05-14

7.r. - linearna funkcija crossword puzzle
Across
  1. Koliko minimalno točaka je potrebno za crtanje pravca?
  2. U kakvom položaju u odnosu na koordinatne osi je pravac x=-1?
  3. f(x)=-2x+1, g(x)=-3x, h(x)=-x-4.
  4. U f(x)=ax+b, x je ...
  5. Funkcija oblika f(x)=ax+b.
  6. Kakav kut s pozitivnim dijelom osi x zatvara pravac čiji a<0?
Down
  1. U f(x)=ax+b, f(x) je ...
  2. Pravci koji imaju jednake koeficijente smjerova.
  3. f(x)=5x-3, g(x)=0.5x, h(x)=2x-4.
  4. Kakav kut s pozitivnim dijelom osi x zatvara pravac čiji a>0?
  5. Koeficijent b u f(x)=ax+b.
  6. Točka u kojoj pravac siječe os x.
  7. Graf linearne funkcije u koordinatnoj ravnini.
  8. U kakvom položaju u odnosu na koordinatne osi je pravac y=4?
  9. Koeficijent a u f(x)=ax+b.

15 Clues: U f(x)=ax+b, x je ... • U f(x)=ax+b, f(x) je ... • Koeficijent b u f(x)=ax+b. • Koeficijent a u f(x)=ax+b. • Funkcija oblika f(x)=ax+b. • f(x)=5x-3, g(x)=0.5x, h(x)=2x-4. • f(x)=-2x+1, g(x)=-3x, h(x)=-x-4. • Točka u kojoj pravac siječe os x. • Graf linearne funkcije u koordinatnoj ravnini. • Pravci koji imaju jednake koeficijente smjerova. • ...

TTS Getaran dan Gelombang 2023-01-11

TTS Getaran dan Gelombang crossword puzzle
Across
  1. Waktu untuk bergetar 1 getaran
  2. Frekuensi sama dengan 5 maka T =
  3. Kecepatan melebihi kecepatan suara
  4. Gelombang longitudinal
  5. Penemu teknik kirim listrik nirkabel
  6. Keadaan benda saat diam
  7. Pantulan suara terdengar jelas
  8. Jarak ditempuh gelombang waktu tertentu
  9. Periode sama dengan 0.5 maka F =
  10. Bunyi dengan frekuensi teratur
  11. Suara bom meletus
  12. Gelombang merambat tak perlu medium
  13. Bunyi frekuensi tak teratur
  14. Satu bukit satu lembah
  15. Gelombang merambat perlu medium
  16. Arah getar gelombang sejajar rambatnya
  17. Dalam waktu 10 s bergetar 40x maka F=
  18. Arah bergetar tegak lurus rambatnya
Down
  1. Bunyi frekuensinya diatas 20.000Hz
  2. gerak periodik melewati keseimbangan
  3. Jarak ditempuh dalam 1 gelombang
  4. Bergetar 40x dalam waktu 5 s maka T=
  5. Pantulan suara terdengar samar
  6. Jika ɳ = 12 meter, v = 3 m/s, maka T=
  7. Jika ɳ = 2 meter, v = 12 m/s, maka F=
  8. Amplitudo
  9. Jika F = 0.5 H dan ɳ = 1 m, maka v=
  10. Indera manusia
  11. Bunyi frekuensinya kurang 20 Hz
  12. Bunyi frekuensinya kurang 20-20.000Hz
  13. Medium perambatan bunyi
  14. Bergetarnya benda oleh getar benda lain
  15. Jika T = 0.04 maka F =
  16. Jika v= 15 m/s dan F = 6 Hz, maka ɳ=
  17. Banyaknya getaran tiap detik

35 Clues: Amplitudo • Indera manusia • Suara bom meletus • Gelombang longitudinal • Jika T = 0.04 maka F = • Satu bukit satu lembah • Keadaan benda saat diam • Medium perambatan bunyi • Bunyi frekuensi tak teratur • Banyaknya getaran tiap detik • Waktu untuk bergetar 1 getaran • Pantulan suara terdengar samar • Pantulan suara terdengar jelas • Bunyi dengan frekuensi teratur • ...

parent functions 2023-05-09

parent functions crossword puzzle
Across
  1. f(x)=√x
  2. f(x)=sin(x)
  3. f(x)=x
  4. f(x)=x^2
  5. f(x)=b^x
  6. f(x)=logb^x
Down
  1. f(x)=cos(x)
  2. f(x)=|x|
  3. f(x)=3√x
  4. f(x)=[x]
  5. f(x)=1/x
  6. f(x)=x^3

12 Clues: f(x)=x • f(x)=√x • f(x)=|x| • f(x)=3√x • f(x)=[x] • f(x)=1/x • f(x)=x^3 • f(x)=x^2 • f(x)=b^x • f(x)=cos(x) • f(x)=sin(x) • f(x)=logb^x

GRAFIK FUNGSI TRIGONOMETRI 2023-05-22

GRAFIK FUNGSI TRIGONOMETRI crossword puzzle
Across
  1. garis x = 90° dan x = 270° pada grafik fungsi y = tan x disebut
  2. dalam grafik fungsi sinus, k adalah
  3. nilai minimum dari fungsi trigonometri y = 5 sin² x + 3 cos² x adalah
  4. jarak terjadinya pengulangan/gelombang memiliki periode satu putaran
  5. suatu garis lurus yang akan didekati oleh kurva namun tidak akan berpotongan/bersinggungan antara garis dan kurva disebut
  6. pada saat menggambar grafik fungsi trigonometri menggunakan tabel, hubungkan titik-titik dengan kurva yang
  7. nilai maksimum dari f(x) = 12 cos x - 5 sin x + 3 adalah
  8. simpangan terjauh titik fungsi trigonometri terhadap garis horizontal (x) adalah
  9. f(x) = √2 cos 3x + 1. Jika nilai maksimum dan minimum f(x) berturut-turut p dan q, maka nilai p² + q² adalah
  10. sifat grafik y = tan x, tidak mempunyai nilai
Down
  1. nilai maksimum dari fungsi y = -2 cos 3/2x adalah
  2. y = -x² + 4x - 3
  3. nilai maksimum dari fungsi y = 2 sin (x+60°) + 1 adalah
  4. nilai minimum dari fungsi f(x) = 2 sin (x - x/3) + 1
  5. nilai minimum yang dapat dicapai oleh fungsi f(x) = -2 cos x + 1 adalah
  6. nilai maksimum dari fungsi trigonometri f(x) = ⅕ sin (5x - x/6) adalah
  7. grafik fungsi trigonometri dapat digambarkan dengan dua cara, yaitu menggunakan tabel dan menggunakan lingkaran
  8. suatu fungsi yang grafiknya berulang secara terus-menerus dalam periode tertentu disebut fungsi
  9. nilai maksimum dari fungsi trigonometri f (x) = cos (8x - x/8) - ⅔ adalah
  10. rentang pengulangan bentuk grafik disebut
  11. menggambar grafik fungsi trigonometri menggunakan tabel digambar pada bidang

21 Clues: y = -x² + 4x - 3 • dalam grafik fungsi sinus, k adalah • rentang pengulangan bentuk grafik disebut • sifat grafik y = tan x, tidak mempunyai nilai • nilai maksimum dari fungsi y = -2 cos 3/2x adalah • nilai minimum dari fungsi f(x) = 2 sin (x - x/3) + 1 • nilai maksimum dari fungsi y = 2 sin (x+60°) + 1 adalah • nilai maksimum dari f(x) = 12 cos x - 5 sin x + 3 adalah • ...

TTS MATEMATIKA 2023-08-27

TTS MATEMATIKA crossword puzzle
Across
  1. Sebutan lain dari fungsi On-To
  2. Himpunan yang membatasi "keluaran" suatu fungsi
  3. Jika f(x)= 2x+c dan f(5)= -6 maka nilai c
  4. Fungsi yang elemen domain dan kodomain hanya boleh berelasi satu kali
  5. fungsi f(x)=2x-1 dan h(x)= x² +7, maka (F o H) (-1)
  6. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (F o H) (-3)
  7. Gabungan objek yang memiliki definisi yang jelas
Down
  1. Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3)
  2. Keuntungan di peroleh mengikuti fungsi f(x)= 12x + 284, untuk setiap x potongan kue yang terjual. Maka jika terjual sebanyak 18 kue, berapa keuntungan
  3. Sifat Mengubah pengelompokan dari bilangan yang dijumlah tidak akan mengubah hasil penjumlahan
  4. Fungsi susunan dari beberapa fungsi yang terhubung dan berkaitan
  5. Diketahui g(x)= 7x-5 dan h(x)= 3x-3, maka (g-h)(3) adalah
  6. Fungsi yang memiliki hubungan kebalikan antara dua fungsi dan dari fungsi asalnya
  7. Anggota himpunan dari daerah asal biasanya terletak di sebelah kiri
  8. Diketahui f(x)=3x²+4x-7 dan g(x)= 2x² +2, maka (f+g)(2) adalah
  9. fungsi f dirumuskan dengan f(x)=2x-3. Jika f(c)=7,maka nilai c

16 Clues: Sebutan lain dari fungsi On-To • Jika f(x)= 2x+c dan f(5)= -6 maka nilai c • Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3) • Himpunan yang membatasi "keluaran" suatu fungsi • Gabungan objek yang memiliki definisi yang jelas • fungsi f(x)=2x-1 dan h(x)= x² +7, maka (F o H) (-1) • fungsi f(x)=2x-2 dan h(x)= x² +7, maka (F o H) (-3) • ...

TTS MATEMATIKA 2023-08-27

TTS MATEMATIKA crossword puzzle
Across
  1. fungsi f(x)=2x-2 dan h(x)= x² +7, maka (F o H) (-3)
  2. Fungsi yang memiliki hubungan kebalikan antara dua fungsi dan dari fungsi asalnya
  3. fungsi f dirumuskan dengan f(x)=2x-3. Jika f(c)=7,maka nilai c
  4. Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3)
  5. Jika f(x)= 2x+c dan f(5)= -6 maka nilai c
  6. Fungsi susunan dari beberapa fungsi yang terhubung dan berkaitan
  7. Sifat Mengubah pengelompokan dari bilangan yang dijumlah tidak akan mengubah hasil penjumlahan
Down
  1. Diketahui f(x)=3x²+4x-7 dan g(x)= 2x² +2, maka (f+g)(2) adalah
  2. fungsi f(x)=2x-1 dan h(x)= x² +7, maka (F o H) (-1)
  3. Gabungan objek yang memiliki definisi yang jelas
  4. Himpunan yang membatasi "keluaran" suatu fungsi
  5. Anggota himpunan dari daerah asal biasanya terletak di sebelah kiri
  6. Sebutan lain dari fungsi On-To
  7. Fungsi yang elemen domain dan kodomain hanya boleh berelasi satu kali
  8. Keuntungan di peroleh mengikuti fungsi f(x)= 12x + 284, untuk setiap x potongan kue yang terjual. Maka jika terjual sebanyak 18 kue, berapa keuntungan
  9. Diketahui g(x)= 7x-5 dan h(x)= 3x-3, maka (g-h)(3) adalah

16 Clues: Sebutan lain dari fungsi On-To • Jika f(x)= 2x+c dan f(5)= -6 maka nilai c • Jika f(x)= 2x+5 dan g(x)= x-2 maka (G o F) (3) • Himpunan yang membatasi "keluaran" suatu fungsi • Gabungan objek yang memiliki definisi yang jelas • fungsi f(x)=2x-2 dan h(x)= x² +7, maka (F o H) (-3) • fungsi f(x)=2x-1 dan h(x)= x² +7, maka (F o H) (-1) • ...

portofolio mat 2021-09-30

portofolio mat crossword puzzle
Across
  1. lim x->∞ (1-(1/3x))^12x
  2. lim x->∞ 2x(√(9+10/x)-3)
  3. lim x->∞ (3-x+(x^2-2x)/(x+5))
  4. lim x->∞ (1+4x+4x^2)^3/x
  5. diketahui fungsi f ditentukan dengan rumus f(x)=(x^2-9)/(x-3), untuk x≠3; ax, untuk x=3 jika f(x) kontinu di x=3, tentukan nilai a
  6. lim x->∞ (√(x^2+1)-x)
  7. lim x->∞ sin((1/x)-(4π/3))
  8. lim x->∞ (3x+1-√(9x^2+4x-7))
  9. apakah fungsi f(x)=(x^2-4)/(x-2) kontinu di x=2?
  10. apakah fungsi f(x)=(x^3-1)/(x-1), untuk x≠1; 3, untuk x=1 kontinu di x=1?
Down
  1. lim x->3 (xtan(2x-6))/(sin(x-3))
  2. lim x->∞ (√(9x^2+5x+5)-√(9x^2-7x-4))
  3. lim x->π/2 cosx/x-(π/2)
  4. lim x->0 x^2tan2x/x-xcos4x
  5. apakah fungsi f(x)=x^3-x+1 kontinu di x=1?
  6. lim x->∞ ((x-1)/(x+1))^3x-2
  7. lim x->1 x(x)/(x^2-3x+2)
  8. lim x->∞ 2x^2(1-cos(6/x))
  9. lim x->45° cos2x/1-tanx
  10. lim x->∞ (2+cos(4/x))

20 Clues: lim x->∞ (√(x^2+1)-x) • lim x->∞ (2+cos(4/x)) • lim x->π/2 cosx/x-(π/2) • lim x->∞ (1-(1/3x))^12x • lim x->45° cos2x/1-tanx • lim x->∞ 2x(√(9+10/x)-3) • lim x->1 x(x)/(x^2-3x+2) • lim x->∞ (1+4x+4x^2)^3/x • lim x->∞ 2x^2(1-cos(6/x)) • lim x->0 x^2tan2x/x-xcos4x • lim x->∞ sin((1/x)-(4π/3)) • lim x->∞ ((x-1)/(x+1))^3x-2 • lim x->∞ (3x+1-√(9x^2+4x-7)) • lim x->∞ (3-x+(x^2-2x)/(x+5)) • ...

Calculus Vocabulary Crossword 2021-05-21

Calculus Vocabulary Crossword crossword puzzle
Across
  1. A rule where if a function is the quotient of two differentiable functions
  2. If f is continuous on the closed interval (a, b) and differentiable on the open interval (a, b), then there exists a number c in (a, b).
  3. The steepness of a line commonly known as the rise over run.
  4. A function that does have abrupt changes in value.
  5. A type of discontinuity when factors don’t cancel when (x – a) = 0
  6. A rule where if f and g are differentiable, then the composite function (f * g)(x) = f(g(x)) is differentiable and f’(g(x)) * g’(x)
  7. F(x) = f’(x)
  8. A rule where if a function is the product of two differentiable functions
  9. How far something or someone are from where you started.
  10. A type of discontinuity when factors are removed (cancel) when (x – a) = 0
  11. A function that does not have any abrupt changes in value
  12. A measurement of how much space an object has taken up.
  13. A quantity that expresses the extent of a two-dimensional surface or shape
  14. The rate of change of a function’s derivative
  15. A = 1/2h (b1 + b2)
  16. If f is continuous on the closed interval (a, b) then f takes every value between f (a) and f (b).
  17. f’(x) = f(x)
  18. A graphical general solution to a differential equation.
Down
  1. A method of finding the integral for a function at any point on a graph.
  2. If f is continuous over a closed interval (a, b) then f has both a minimum and maximum over the interval
  3. y – y1 = -1/m (x – x1)
  4. y - y1 = m (x - x1)
  5. A strategy for solving systems of equations that include solving for one variable and using that solution to find the other variable
  6. The process of finding a derivative, or rate of change, of a function
  7. The total amount something has traveled
  8. The height of the function at the maximum
  9. A circle with a radius of 1
  10. The “y-value,” that the graph is approaching from both the left side and the right side of “target value” of x = c.
  11. A function defined in terms of time t expressing the ratio of the value at time t and the initial investment
  12. The behavior of a graph of f(x) as x approaches positive or negative infinity.

30 Clues: F(x) = f’(x) • f’(x) = f(x) • A = 1/2h (b1 + b2) • y - y1 = m (x - x1) • y – y1 = -1/m (x – x1) • A circle with a radius of 1 • The total amount something has traveled • The height of the function at the maximum • The rate of change of a function’s derivative • A function that does have abrupt changes in value. • A measurement of how much space an object has taken up. • ...