Find the relative maxima of ƒ(x) = cos²(7x) on the interval (0, 1.795) by applying the First Derivative Test. Round numerical values in your answer to three decimal places. Select one: a. relative maxima: (0.898, 1), (1.122, 1), (1.346, 11.795) b. relative maxima: (0.224, 1), (0.449, 1), (0.673, 1) c. relative maxima: e. (0.449, 1), (0.898, 1), (1.346, 1) d. relative maxima: X (0.224, 1), (0.673, 1), (1.122, 1), (1.571, 1) relative maxima: (0.224, 0), (0.673, 0), (1.122, 0), (1.571, 0) Inca
Find the relative maxima of ƒ(x) = cos²(7x) on the interval (0, 1.795) by applying the First Derivative Test. Round numerical values in your answer to three decimal places. Select one: a. relative maxima: (0.898, 1), (1.122, 1), (1.346, 11.795) b. relative maxima: (0.224, 1), (0.449, 1), (0.673, 1) c. relative maxima: e. (0.449, 1), (0.898, 1), (1.346, 1) d. relative maxima: X (0.224, 1), (0.673, 1), (1.122, 1), (1.571, 1) relative maxima: (0.224, 0), (0.673, 0), (1.122, 0), (1.571, 0) Inca
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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
Transcribed Image Text:### Problem Statement
Find the relative maxima of \( f(x) = \cos^2(7x) \) on the interval \( (0, 1.795) \) by applying the First Derivative Test. Round numerical values in your answer to three decimal places.
### Options
Choose one of the following:
- **a.** relative maxima:
\( (0.898, 1), (1.122, 1), (1.346, 11.795) \)
- **b.** relative maxima:
\( (0.224, 1), (0.449, 1), (0.673, 1) \)
- **c.** relative maxima:
\( (0.449, 1), (0.898, 1), (1.346, 1) \)
- **d.** relative maxima:
\( (0.224, 1), (0.673, 1), (1.122, 1), (1.571, 1) \)
- **e.** relative maxima:
\( (0.224, 0), (0.673, 0), (1.122, 0), (1.571, 0) \)
*Note: Option **d** was indicated as incorrect in the original image.*
Expert Solution

Step 1
Given that
f(x) = cos2(7x)
Step by step
Solved in 3 steps with 2 images

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