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Integrating the third power of $\sin(x)$ (or any odd power, for that matter), is an easy task (unlike $∫ \sin^2(x)\,dx$, which requires a little trick). All you have to do is write the expression as
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The integral of sin 3x can be calculated using the formula for the integral of sin ax which is given by ∫sin (ax) dx = (-1/a) cos ax + C. Mathematically, the integral of sin 3x is written as ∫sin 3x dx
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in 3x!Integral of sin(3x) - How to integrate it step by step using the substitution method!👋 Follow @integralsforyou on Instagram for a daily integral 😉📸 @integ
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