Characteristics of Poly. Functions

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Across
  1. 2. a point that has a y-coordinate that is greater than the y-coordinates of every other point on the graph.
  2. 5. the line divides the graph into two identical parts.
  3. 7. the ratio of the independent variable to the dependent variable over a specific interval.
  4. 11. he behavior of the graph as x approachesinfinity and as x approaches negative infi nity
  5. 12. 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.
  6. 13. a function for which f(2x) 5 2f(x) for all values of x in the domain.
  7. 14. Equations and functions that have imaginary solutions requiring i have imaginary roots
  8. 16. the set of all relative maximums,relative minimums, absolute maximums, and absolute minimums for a graph.
  9. 17. if each point on the graph has a point the same distance from the central point, but in the opposite direction.
  10. 18. a polynomial function with a degree of four.
  11. 19. A function of the form P(x) 5 axn where n is a non-negative integer.
Down
  1. 1. a polynomial function with a degree of five.
  2. 3. a number such that i^2=-1.
  3. 4. 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.
  4. 6. a point that has a y-coordinate that is lessthan the y-coordinates of every other point on the graph.
  5. 8. the set of all numbers written in the form a + bi, where a and b are real numbers.
  6. 9. 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.
  7. 10. Equations and functions that have imaginary solutions requiring i have imaginary zeros.
  8. 15. a function for which f(2x) 5 f(x) for all values of x in the domain.