Integration of cotx into log(sinx)
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Putting log(sinx ) = t
Differentiating wrt x on both sides
Cot x dx = dt
So ultimate result after substituton
Integration t dt
= t^2 /2 + c
= {Log(sin x)}^2 /2 + c
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dif: of sinx is cosx
sinx/cosx where dif: of sinx is cosx
formula: cotx = cosx/sinx i.e.., f(x) g(x) where....dif: of g(x) = f(x) so. it is equal to log g(x) :- integration of cotx is log |sin x .
sinx/cosx where dif: of sinx is cosx
formula: cotx = cosx/sinx i.e.., f(x) g(x) where....dif: of g(x) = f(x) so. it is equal to log g(x) :- integration of cotx is log |sin x .
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