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Reduction formula ∫sin^7x dx
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@ganeshie8
@ajprincess
@ajprincess
put cosx = t -sinx dx = dt
\(\large \mathbb{\int \sin^7x dx }\) \(\large \mathbb{\int \sin^6x ~ \sin xdx }\) \(\large \mathbb{\int (\sin^2x)^3 ~ \sin xdx }\) \(\large \mathbb{\int (1-\cos^2x)^3 ~ \sin xdx }\) put cosx = t -sinx dx = dt \(\large \mathbb{-\int (1-t^2)^3 ~ dt}\)
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expand the cubic and integrate each term
the answer is -cosx+cos^3x-3cos^5x/5+cos^7x/7+c @ganeshie8
right?
\(\large \color{red}{\checkmark}\color{red}{\checkmark}\)
Thank you sir :)
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np :)
:)
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