Explanation Given: The indefinite integral is ∫ ( 5 − 2 x ) d x . Formula used: The integration of function x n is performed as, I = ∫ x n d x = x n + 1 n + 1 + C Here, n is a constant and C is the integration constant. Calculation: Assume u = 5 − 2 x . Calculate d u d x . d u d x = d ( 5 − 2 x ) d x d u d x = − 2 − d u 2 = d x Consider the indefinite integral. ∫ ( 5 − 2 x ) d x Substitute u for 5 − 2 x and − d u 2 for d x

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Chapter 13.2, Problem 7E

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To calculate: The indefinite integral of ∫(5−2x)dx by using the integration by substitution.

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Chapter 13.2, Problem 6E

Chapter 13.2, Problem 8E

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The indefinite integral of ∫ ( 5 − 2 x ) d x by using the integration by substitution.

Solution Summary: The author calculates the indefinite integral by using the integration by substitution.

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To calculate: The indefinite integral of ∫(5−2x)dx by using the integration by substitution.

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