f ' ( − 1 ) , f ' ( 0 ) , f ' ( 1 ) and to graph f ( t ) = 4 − 2 e t and the tangent lines at t = − 1 , t = 0 , t = 1 and to explain whether the slope of the lines matches with the found derivatives.

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Answer 1

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Chapter 3.2, Problem 35P

To determine

To find:

f'(−1), f'(0), f'(1) and to graph f(t)=4−2et and the tangent lines at t=−1,t=0,t=1 and to explain whether the slope of the lines matches with the found derivatives.

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The marginal revenue (in thousands of dollars) from the sale of x handheld gaming devices is given by the following function. R'(x) = 4x (x² +26,000) 2 3 (a) Find the total revenue function if the revenue from 125 devices is $17,939. (b) How many devices must be sold for a revenue of at least $50,000? (a) The total revenue function is R(x) = (Round to the nearest integer as needed.) given that the revenue from 125 devices is $17,939.

Use substitution to find the indefinite integral. S 2u √u-4 -du Describe the most appropriate substitution case and the values of u and du. Select the correct choice below and fill in the answer boxes within your choice. A. Substitute u for the quantity in the numerator. Let v = , so that dv = ( ) du. B. Substitute u for the quantity under the root. Let v = u-4, so that dv = (1) du. C. Substitute u for the quantity in the denominator. Let v = Use the substitution to evaluate the integral. so that dv= ' ( du. 2u -du= √√u-4

Use substitution to find the indefinite integral. Зи u-8 du Describe the most appropriate substitution case and the values of u and du. Select the correct choice below and fill in the answer boxes within your choice. A. Substitute u for the quantity in the numerator. Let v = , so that dv = ( ( ) du. B. Substitute u for the quantity under the root. Let v = u-8, so that dv = (1) du. C. Substitute u for the quantity in the denominator. Let v = so that dv= ( ) du. Use the substitution to evaluate the integral. S Зи -du= u-8

Answer 2

Question

Chapter 3.2, Problem 35P

To determine

To find:

f'(−1), f'(0), f'(1) and to graph f(t)=4−2et and the tangent lines at t=−1,t=0,t=1 and to explain whether the slope of the lines matches with the found derivatives.

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Answer 3

Question

Chapter 3.2, Problem 35P

To determine

To find:

f'(−1), f'(0), f'(1) and to graph f(t)=4−2et and the tangent lines at t=−1,t=0,t=1 and to explain whether the slope of the lines matches with the found derivatives.

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Answer 4

Question

Chapter 3.2, Problem 35P

To determine

To find:

f'(−1), f'(0), f'(1) and to graph f(t)=4−2et and the tangent lines at t=−1,t=0,t=1 and to explain whether the slope of the lines matches with the found derivatives.

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Answer 5

Chapter 3.2, Problem 35P

To determine

To find:

f'(−1), f'(0), f'(1) and to graph f(t)=4−2et and the tangent lines at t=−1,t=0,t=1 and to explain whether the slope of the lines matches with the found derivatives.

Answer 6

Chapter 3.2, Problem 35P

To determine

To find:

f'(−1), f'(0), f'(1) and to graph f(t)=4−2et and the tangent lines at t=−1,t=0,t=1 and to explain whether the slope of the lines matches with the found derivatives.

Answer 7

Chapter 3.2, Problem 35P

To determine

To find:

f'(−1), f'(0), f'(1) and to graph f(t)=4−2et and the tangent lines at t=−1,t=0,t=1 and to explain whether the slope of the lines matches with the found derivatives.

Answer 8

Expert Solution & Answer

Answer 9

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Answer 10

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Answer 11

Ch. 3.1 - Prob. 1P Ch. 3.1 - Prob. 2P Ch. 3.1 - Prob. 3P Ch. 3.1 - Prob. 4P Ch. 3.1 - Prob. 5P Ch. 3.1 - Prob. 6P Ch. 3.1 - Prob. 7P Ch. 3.1 - Prob. 8P Ch. 3.1 - Prob. 9P Ch. 3.1 - Prob. 10P

f ' ( − 1 ) , f ' ( 0 ) , f ' ( 1 ) and to graph f ( t ) = 4 − 2 e t and the tangent lines at t = − 1 , t = 0 , t = 1 and to explain whether the slope of the lines matches with the found derivatives.

Solution Summary: The author explains how to graph f(t)=4-2et and the tangent lines.

Videos

To find:

f'(−1), f'(0), f'(1) and to graph f(t)=4−2et and the tangent lines at t=−1,t=0,t=1 and to explain whether the slope of the lines matches with the found derivatives.

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Chapter 3 Solutions

f ' ( − 1 ) , f ' ( 0 ) , f ' ( 1 ) and to graph f ( t ) = 4 − 2 e t and the tangent lines at t = − 1 , t = 0 , t = 1 and to explain whether the slope of the lines matches with the found derivatives.

Solution Summary: The author explains how to graph f(t)=4-2et and the tangent lines.

Videos

To find: f'(−1), f'(0), f'(1) and to graph f(t)=4−2et and the tangent lines at t=−1,t=0,t=1 and to explain whether the slope of the lines matches with the found derivatives.

Want to see the full answer?

Chapter 3 Solutions

To find:

f'(−1), f'(0), f'(1) and to graph f(t)=4−2et and the tangent lines at t=−1,t=0,t=1 and to explain whether the slope of the lines matches with the found derivatives.