MCQ
If $\frac{{dy}}{{dx}} + \frac{1}{{\sqrt {1 - {x^2}} }} = 0$, then
- ✓$y + {\sin ^{ - 1}}x = c$
- B${y^2} + 2{\sin ^{ - 1}}x + c = 0$
- C$x + {\sin ^{ - 1}}y = 0$
- D${x^2} + 2{\sin ^{ - 1}}y = 1$
On integrating, we get $y = {\cos ^{ - 1}}x + c$
==> $y = \frac{\pi }{2} - {\sin ^{ - 1}}x + c$ ==> $y + {\sin ^{ - 1}}x = c$.
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| $\text{X}:$ | $2$ | $3$ | $4$ | $5$ |
| $\text{P}(\text{X}):$ | $\frac{5}{\text{k}}$ | $\frac{7}{\text{k}}$ | $\frac{9}{\text{k}}$ | $\frac{11}{\text{k}}$ |