Question
Diffrentiate the following w. r. t. x
$\sin ^{-1}\left(\frac{1-x^3}{1+x^3}\right)$
$\sin ^{-1}\left(\frac{1-x^3}{1+x^3}\right)$
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$y=x^2 \cdot e^x$
Show that lines represented by $x^2+6 x y+g y^2=0$ are coincident.
Question is modified.Show that lines represented by $x^2+6 x y+9 y^2=0$ are coincident.
$\int_2^3 \frac{\cos (\log x)}{x} \cdot d x$
$\frac{d y}{d x}= e ^{ x + y }+ x ^2 e ^{ y }$