Indefinite Integration
General
Grade 12

Question:

Find $\int [\cos(5+4x) + \sec^2(3-4x)] dx$

Step-by-Step Solution

Key Concept: General
<div>$\int \cos x dx = \sin x + C \Rightarrow \int \cos(5+4x) dx = \frac{\sin(5+4x)}{4} + C$<br>Similarly $\int \sec^2(3-4x) dx = \frac{\tan(3-4x)}{-4} + C$<br>$\therefore \int [\cos(5+4x) + \sec^2(3-4x)] dx = \frac{\sin(5+4x)}{4} - \frac{\tan(3-4x)}{4} + C$</div>
Correct Answer: A

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