MCQ
${d \over {dx}}[(1 + {x^2}){\tan ^{ - 1}}x] = $
- A$x\,{\tan ^{ - 1}}x$
- B$2\,{\tan ^{ - 1}}x$
- ✓$2x\,{\tan ^{ - 1}}x + 1$
- D$x\,{\tan ^{ - 1}}x + 1$
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(where $C$ is a constant of integration)
$(A)$ $ \equiv \frac{{x + 1}}{1} = \frac{{y - 2}}{{ - 2}} = \frac{{z - 0}}{1}$
$(B)$ $ \equiv \frac{x}{1} = \frac{y}{{ - 2}} = \frac{{z - 1}}{1}$
$(C)$ $ \frac{{x + 1/2}}{1} = \frac{{y - 1}}{{ - 2}} = \frac{{z - 1/2}}{1}$