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sin^5x integrate
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@Tutor.Stacey
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sin^5x=(sinx)^4 *sinx =((sinx)^2)^2 *sinx =(1-cos^2x)^2*sinx now take cosx = t and proceed
we will use integration by parts ... anyway was just checking on you guys out here.
no not necessary expand the binomial instead and then simply integrate
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you can do that to
(1-cos^2x)^2*sinx dx after substituting cosx=t -sinx dx =dt it becomes -(1-t^2)^2 dt i hope i need not do further
Remeber of odd powers for sinx or cosx u have to do similarly as above but for even powers of sinx or cosx u have to express everything in terms of cos2 x or cos4x etc as the case may be
for e.g sin^2x= 1/2 (1-cos2x) cos^2x=1/2 (1+cos2x)
sin^2 2x= 1/2 (1-cos4x) cos^2 2x=1/2 (1+cos4x)
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