Explanation Given: The inequality is | x − 4 | < 2 . Formula used: In the absolute value equation, if | a x + b | < k , where k > 0 then − k < a x + b < k . Calculation: The inequality is | x − 4 | < 2 . By the absolute value equation, if | a x + b | < k , where k > 0 then − k < a x + b < k

4th Edition

ISBN: 9781319434540

Author: Rogawski

Publisher: MAC HIGHER

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Question

Chapter 1.1, Problem 19E

To determine

Express the set of number x that satisfy the given condition as an interval.

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Chapter 1.1, Problem 18E

Chapter 1.1, Problem 20E

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2. Symmetry Evaluate the following integrals using symmetry argu- ments. Let R = {(x, y): -a ≤ x ≤ a, −b ≤ y ≤ b}, where a and b are positive real numbers. a. SS Sf xye xye¯(x² + y²) dA R b. C sin (x − y) - dA x² + y² + 1 R

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Chapter 1 Solutions

ACHIEVE STANDALONE ACCESS F/ CALC 4E

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Express the set of number x that satisfy the given condition as an interval.

Solution Summary: The author explains that the inequality is left|x-4right|2.

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Express the set of number x that satisfy the given condition as an interval.

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Chapter 1 Solutions