Explanation Given: Integral ∫ 1 2 ln ( x ) d x . Formula Used: Integration by Parts: ∫ u v ′ d x = u v − ∫ u ′ v d x Calculation: Integral is given as ∫ 1 2 ln ( x ) d x Solving the integral numerically using integration by parts, we have ∫ 1 2 ln ( x ) d x = 0.38 Solving the integral using antiderivative, we have Let u = ln x and v ′ = 1 Thus, we have ∫ 1 2 ln

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Chapter 6.7, Problem 17P

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To find ∫12ln(x)dx numerically and using antiderivatives.

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Chapter 6.7, Problem 16P

Chapter 6.7, Problem 18P

Chapter 6 Solutions

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To find ∫ 1 2 ln ( x ) d x numerically and using antiderivatives.

Solution Summary: The author explains how to solve the integral numerically and using antiderivatives.

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To find ∫12ln(x)dx numerically and using antiderivatives.

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Chapter 6 Solutions