5. Relative Minimum

6. Relative Maximum RELATIVE EXTREMA

7. 1 Relative Minimum Relative Maximum RELATIVE EXTREMA

9. 1 Relative Extrema

10. 2 Relative Extrema

11. 1 Relative Extrema 2 Relative Extrema RELATIVE EXTREMA

12. 1 Relative Extrema 2 Relative Extrema RELATIVE EXTREMA

13. 1 Relative Extrema 2 Relative Extrema RELATIVE EXTREMA

14. 1 Relative Extrema 2 Relative Extrema RELATIVE EXTREMA

15. 1 Relative Extrema 2 Relative Extrema Polynomial of degree n Can have as many as n - 1 And No More RELATIVE EXTREMA

16. Polynomial of degree n Can have as many as n - 1 And No More RELATIVE EXTREMA

17. Determine the Maximum Number of Relative Extrema for the Polynomial Functions below.

18. Maximum Number of Relative Extrema 4 Maximum Number of Relative Extrema 3

20. Fundamental Shapes of Graphs Polynomial Functions

21. Quadratic Cubic QuarticQuintic

22. n is even Both ends of the graph rise QuadraticQuartic

24. n is even

25. Both ends of the graph fall

27. n is even a > 0 Both ends of the graph rise n is even a < 0 Both ends of the graph fall

29. n is odd Right end of the graph rises Left end of the graph falls CubicQuintic

31. n is odd

32. Right end of the graph falls Left end of the graph rises

34. n is odd a > 0 Right end of the graph rises Left end of the graph falls n is odd a < 0 Right end of the graph falls Left end of the graph rises

35. Product of Linear (Binomial) Factors

39. 1 Degree Sum 1

40. 1

41. 1 1 1

42. 1 1

43. 1 1 3 3

44. 1 1 3

45. 1 1 3 1 1

46. 1 1 3 1 6

49. f (x)

50. Product of Linear (Binomial) Factors

51. Degree 6

53. Page 341 7, 9, 11