Characteristics of Poly. Functions

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Across
  1. 4. if each point on the graph has a point the same distance from the central point, but in the opposite direction.
  2. 6. a polynomial function with a degree of four.
  3. 7. a polynomial function with a degree of five.
  4. 9. he behavior of the graph as x approachesinfinity and as x approaches negative infi nity
  5. 12. Equations and functions that have imaginary solutions requiring i have imaginary roots
  6. 13. the set of all relative maximums,relative minimums, absolute maximums, and absolute minimums for a graph.
  7. 14. a point that has a y-coordinate that is greater than the y-coordinates of every other point on the graph.
  8. 15. a function for which f(2x) 5 2f(x) for all values of x in the domain.
  9. 18. the line divides the graph into two identical parts.
  10. 19. a function that can be written in the form p(x) 5 xn 1 xn 2 1 1 ? ? ? 1 x2 1 x 1 , where the coeffi cients, represented by each, are complex numbers and the exponents are nonnegative integers.
Down
  1. 1. a point that has a y-coordinate that is lessthan the y-coordinates of every other point on the graph.
  2. 2. A function of the form P(x) 5 axn where n is a non-negative integer.
  3. 3. a function for which f(2x) 5 f(x) for all values of x in the domain.
  4. 5. can be used to calculate the solutions to any quadratic equation of the form ax2 1 bx 1 c, where a, b, and c represent real numbers and a fi 0.
  5. 8. the ratio of the independent variable to the dependent variable over a specific interval.
  6. 10. Equations and functions that have imaginary solutions requiring i have imaginary zeros.
  7. 11. the set of all numbers written in the form a + bi, where a and b are real numbers.
  8. 16. a number such that i^2=-1.
  9. 17. the set of all numbers written in the form a 1 bi, where a and b are real numbers and b is not equal to 0.