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derivation of xsinx/(1+tanx)?please!
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deriving is easy, its integrating that that you dont want to meet with in a dark classroom
use quotient rule \[\frac{(1+tan(x))\ (x\ sin(x))'-(1+tan(x))'\ (x\ sin(x))}{(1+tan(x))^2}\]
i need the step!please
and product rule .... since the top needs a deriving of a product.. \[\frac{(1+tan(x))\ (sin(x)+x\ sin(x)')-(sec^2(x))\ (x\ sin(x))}{(1+tan(x))^2}\] \[\frac{(1+tan(x))\ (sin(x)+x\ cos(x))-(sec^2(x))\ (x\ sin(x))}{(1+tan(x))^2}\]
those are the steps
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id leave it at that, since trying to go any further would just be a waste of time and effort :)
to clear the cobwebs, lets strip it down: \[[\frac{ab}{c}]'=\frac{c(ab')-(ab)c'}{c^2}=\frac{c(a'b+ab')-(ab)c'}{c^2}\]
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