If $\cos x-\sin x=\sqrt{a} \sin x$, then $a \sin x+\cos x-\sin x=$
$$ \text { Match the items of List-I to the items of List-II } $$
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| $$ \text { List-I } $$ |
$$ \text { List-II } $$ |
||
|---|---|---|---|
| A. | The period of $\sin ^2 x$ is | I. | $$ \frac{2 \pi}{3} $$ |
| B. | $$ \begin{aligned} &\text { Maximum value of }\\ &\frac{\pi}{3}(\sqrt{3} \cos 3 x+\sin 3 x) \end{aligned} $$ |
II. | $$ 12 \pi $$ |
| C. | The period of $\sin \frac{x}{3}+\cos \frac{x}{2}$ is | III. | $$ \frac{\pi}{2} $$ |
| D. | Intersection points of $y=|\sin x|$ and $y=1$ in $(0, \pi)$ | IV. | $$ \frac{3\pi}{2} $$ |
| V | $$ \pi $$ |
||
$$ \text { The correct match is } $$
If $\cot \left(\frac{A}{2}\right)=\sqrt{\frac{1+a}{1-a}} \cdot \cot \left(\frac{\theta}{2}\right)$, then $\cos \theta=$
If $\sin \theta \cosh \alpha=\tan x, \cos \theta \sinh \alpha=\sec x$, then $\cos 2 \theta \cosh 2 \alpha=$
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