Explanation Given Information: The integral function is ∫ ( 4.1 sin x + cos x − 9.33 x ) d x . Formula Used: The following integration formulas are used: ∫ cos x d x = sin x + C And, ∫ sin x d x = − cos x + C And, ∫ 1 x d x = ln | x | + C Calculation: Consider the provided integral function ∫ ( 4.1 sin x + cos x − 9.33 x ) d x . Separate the terms of the integral. ∫ 4.1 sin x d x + ∫ cos x d x − ∫ 9.33 x d x According to the formula, solve the all terms of the above function, Consider the first expression ∫ 4.1 sin x d x . ∫ cos x d x = sin x + C Consider the second expression ∫ cos x d x

Student Solutions Manual for Waner/Costenoble's Applied Calculus, 7th

7th Edition

ISBN: 9781337291293

Author: Waner, Stefan; Costenoble, Steven

Publisher: Brooks Cole

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Chapter 9.3, Problem 4E

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To calculate: The solution of the integral function ∫(4.1sinx+cosx−9.33x)dx.

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Chapter 9.3, Problem 3E

Chapter 9.3, Problem 5E

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Chapter 9 Solutions

Student Solutions Manual for Waner/Costenoble's Applied Calculus, 7th

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The solution of the integral function ∫ ( 4.1 sin x + cos x − 9.33 x ) d x .

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To calculate: The solution of the integral function ∫(4.1sinx+cosx−9.33x)dx.

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Chapter 9 Solutions