Question
Write the value of $\tan^{-1}\sqrt3+\cot^{-1}\sqrt3$
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$3 e^x \tan y d x+\left(1+e^x\right) \sec ^2 y d y=0$, when $x=0, y=\pi$
$\frac{\cos x}{\sin (x-a)}$
$+\overline{P C}+\overline{P B}=2 \overline{P Q}$
$\int \frac{t \cdot \sin ^{-1} t}{\sqrt{1-t^2}} d t$