Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN: 9781285741550
Author: James Stewart
Publisher: Cengage Learning
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The image contains a problem related to calculus and graph analysis. The text reads:

"The graph of \( f \) is shown below. On what interval is \( f' \) an increasing function?"

A graph is provided which represents a function \( f \). The graph is plotted on a coordinate plane. The x-axis ranges from -8 to 8, and the y-axis ranges from -8 to 8. The curve appears to dip and rise, intersecting the x-axis at two points approximately near -1 and 5. The function decreases initially, forms a minimum, and then increases as it moves rightwards.

Below the graph is a multiple-choice question asking to select the interval where the derivative of \( f \), denoted as \( f' \), is increasing. The options given are:

a. \( (2, \infty) \)

b. \( (0, \infty) \)

c. \( (-1, \infty) \)

d. \( (1, \infty) \) [This option is marked "Incorrect"]

e. \( (-2, \infty) \)

The correct interval is not indicated in the image.
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Transcribed Image Text:The image contains a problem related to calculus and graph analysis. The text reads: "The graph of \( f \) is shown below. On what interval is \( f' \) an increasing function?" A graph is provided which represents a function \( f \). The graph is plotted on a coordinate plane. The x-axis ranges from -8 to 8, and the y-axis ranges from -8 to 8. The curve appears to dip and rise, intersecting the x-axis at two points approximately near -1 and 5. The function decreases initially, forms a minimum, and then increases as it moves rightwards. Below the graph is a multiple-choice question asking to select the interval where the derivative of \( f \), denoted as \( f' \), is increasing. The options given are: a. \( (2, \infty) \) b. \( (0, \infty) \) c. \( (-1, \infty) \) d. \( (1, \infty) \) [This option is marked "Incorrect"] e. \( (-2, \infty) \) The correct interval is not indicated in the image.
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Calculus homework question answer, step 1, image 1

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