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In Exercises 61-66, write the function as a composite of two functions f and g. (More than one answer is correct.) 1 61. f(g(x)) = 2(3x - 1)2 + 5(3x - 1) 62. f(g(x)) 63. f(g(x)) 1 + x2 |x - 3| 3. e(x)) = Vī - x² 65. f(g(x)) 64. 66. f(g(x)) %3D Vx +1- 2 3 Vx + 2

In Exercises 61-66, write the function as a composite of two functions f and g. (More than one answer is correct.) 1 61. f(g(x)) = 2(3x - 1)2 + 5(3x - 1) 62. f(g(x)) 63. f(g(x)) 1 + x2 |x - 3| 3. e(x)) = Vī - x² 65. f(g(x)) 64. 66. f(g(x)) %3D Vx +1- 2 3 Vx + 2

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
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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Please for number 64. Thank you.
1.4 Combining Functions 1 160 In Exercises 61–66, write the function as a composite of two functions f and g. (More than one answer is correct.) In F 1 61. f(g(x)) = 2(3x – 1)² + 5(3x – 1) 62. f(g(x)) 63. f(g(x)) 2 Sur 1 + x² x - 3 sea 3 ne 64. (8(x)) = VT – x² 65. f(g(x)) 66. f(g(x)) a Vx + 1 – 2 3 Vx + 2 th • APPLICATIONS Exercises 67 and 68 depend on the relationship between degrees Fahrenheit, degrees Celsius, and kelvins: In Exercises 71 and 72, refer to the following: The cost of manufacturing a product is a function of the nuni of hours t the assembly line is running per day. The numher products manufactured n is a function of the number of he 9. F = - C + 32 C = K - 273.15
Transcribed Image Text:1.4 Combining Functions 1 160 In Exercises 61–66, write the function as a composite of two functions f and g. (More than one answer is correct.) In F 1 61. f(g(x)) = 2(3x – 1)² + 5(3x – 1) 62. f(g(x)) 63. f(g(x)) 2 Sur 1 + x² x - 3 sea 3 ne 64. (8(x)) = VT – x² 65. f(g(x)) 66. f(g(x)) a Vx + 1 – 2 3 Vx + 2 th • APPLICATIONS Exercises 67 and 68 depend on the relationship between degrees Fahrenheit, degrees Celsius, and kelvins: In Exercises 71 and 72, refer to the following: The cost of manufacturing a product is a function of the nuni of hours t the assembly line is running per day. The numher products manufactured n is a function of the number of he 9. F = - C + 32 C = K - 273.15
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