College Algebra

2. rewriting it in the for where the ‘h’ in the definition of the difference quotient cancels from the denominator
3. g composed with f
7. a shortcut for dividing polynomials that’s easier and more compact then long division
10. a horizontal line which the graph of a function
12. refer to the smallest values in a set of a function
15. y=mx+b
17. f(x)=a(x-h)^2+k
18. in the denominator of a rational function does not cancel wit the factor in the numerator, factor’s zero
20. the highest value a function an reach across its entire domain
22. the smallest value a function can have across its entire range or domain
24. [-(M+1),(M+1)]
25. the line y=mx+(m can’t =0)
27. method for dividing large numbers into smaller parts by by breaking the problem
29. zeros and asymptotes are on this
30. the extreme point of a point of a parabola, which is the point where the graph changes direction

1. a polynomial function divided by another polynomial function
4. b-4ac
5. a vertical line that divides figure, a parabola into two identical
6. R(x)=xp(x)
8. a complex # of the for a+bi
9. (—infinity, infinity)
11. the real number c is a zero of the polynomial p(x) if and only if(x-c) is a factor of p
13. a process by which each input x is matched with only one output y=f(x)
14. a method that works because of the remainder theorem and the factor theorem
16. an algebraic expression that solves for the roots
19. refers to the largest values in a set of a function
21. (f+g)(x)=f(x)+(x)
23. in the denominator of rational function cancels with a factor in the numerator, factor’s zero
26. the x’s
28. the Y’s