-sin x d x-fx-gx-c- then

The correct options are C f(x)=tan x D g(x)=x Given ∫sin x d( x)=f(x) g(x)+c #160; #160;...(1)Consider, ∫sin xd( x)=∫sin xd( x)/dx d ...

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The Problem of Areas

∫sin x d x=fx...

Question

$\int sin x d (sec x) = f (x) - g (x) + c,$ then

f (x) = sec x

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f (x) = tan x

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g (x) = 2 x

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g (x) = x

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