In Exercises 29–58, find the minimum and maximum value of the func- tion on the given interval by comparing values at the critical points and endpoints. 29. y = 2x² + 4x + 5, [-2, 2] 31. y = 6tt², [0, 5] 33. y = x³ − 6x² +8, [1,6] x3 35. y = 21³ +31², [1,2] 37. y = 25-80z, [-3,3] 2x² + 4x +5, [0, 2] 30. y = 32. y = 6tt², [4,6] 34. y = x³ + x²-x, [-2,2] 36. y = x³ – 12x² +21x, [0, 2] [-2, 2] 38. y = 2x5 + 5x²,

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Chapter1: Functions And Models
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Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Number 31
In Exercises 29–58, find the minimum and maximum value of the func-
tion on the given interval by comparing values at the critical points and
endpoints.
29. y = 2x² + 4x + 5, [-2, 2]
31. y 6tt², [0, 5]
=
33. y = x³ − 6x² +8, [1,6]
x3
35. y = 21³ +31², [1,2]
37. y = 25-80z, [-3,3]
2x² + 4x +5, [0, 2]
30. y =
32. y = 6tt², [4,6]
34. y = x³ + x²-x, [-2,2]
36. y = x³ – 12x² +21x, [0, 2]
[-2, 2]
38. y = 2x5 + 5x²,
Transcribed Image Text:In Exercises 29–58, find the minimum and maximum value of the func- tion on the given interval by comparing values at the critical points and endpoints. 29. y = 2x² + 4x + 5, [-2, 2] 31. y 6tt², [0, 5] = 33. y = x³ − 6x² +8, [1,6] x3 35. y = 21³ +31², [1,2] 37. y = 25-80z, [-3,3] 2x² + 4x +5, [0, 2] 30. y = 32. y = 6tt², [4,6] 34. y = x³ + x²-x, [-2,2] 36. y = x³ – 12x² +21x, [0, 2] [-2, 2] 38. y = 2x5 + 5x²,
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