MCQ
$\int_{}^{} {\frac{1}{x}{{\sec }^2}(\log x)dx = } $
- ✓$\tan (\log x) + c$
- B$\log (\sec x) + c$
- C$\log (\tan x) + c$
- D$\sec (\log x)\;.\;\tan (\log x) + c$
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$\sqrt {5\,x\,\, - \,\,6\,\, - \,\,{x^2}} \,\, + \,\,\frac{\pi }{2}\,\,\int\limits_0^x {} $$dz > x \int\limits_0^\pi {} sin^2 x \,dx$ is :
Statement $-1$ : The probability that system of equations has a solution is $1$ .
Statement $-2$ : The probability that the system of equations has a unique solution is $\frac {3}{8}$ .