MCQ
${d \over {dx}}{\cos ^{ - 1}}\sqrt {\cos x} = $
- ✓${1 \over 2}\sqrt {1 + \sec x} $
- B$\sqrt {1 + \sec x} $
- C$ - {1 \over 2}\sqrt {1 + \sec x} $
- D$ - \sqrt {1 + \sec x} $
$ = \frac{{\sqrt {1 - {{\cos }^2}x} }}{{2\sqrt {\cos x} \sqrt {1 - \cos x} }} = \frac{1}{2}\sqrt {\frac{{1 + \cos x}}{{\cos x}}} $.
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$I_n=\int_0^1\left(1-x^k\right)^n d x, n \in \mathbb{N} \text {, satisfies } 147 I_{20}=148 I_{21}$ is :