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evaluate this integral integral (1-cos t/2)^2 sin t/2 dt u= 1-cos t/2
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if u=1-cos(t/2) then du=1/2 *sin(t/2) dt or 2du=sin(t/2) dt
so now we have \[2\int\limits_{}^{}u^2du\]
thats the part i don't get
how to get du
so you are having trouble with derivatives?
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the derivative of 1 is 0 and the derivative of -cos(t/2) is 1/2(-1)(-sin{t/2})=1/2 sin(t/2)
u is a function of t so we have du/dt=1/2*sin(t/2) so by multipling dt on both sides we have du
ok i understand now thanks!
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