MCQ
If $^{{n^2} - n}{C_2}{ = ^{{n^2} - n}}{C_{10}}$, then $n = $
- A$12$
- B$4$ only
- C$- 3$ only
- ✓$4$ or $- 3$
$ \Rightarrow {n^2} - n - 2 = 10$ or $n = 4,\; - 3$.
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The probability, exactly one of $A$ or $B$ occurs but $C$ doesn't occur is
Statement-$2$ : ${\tan ^{ - 1}}\left[ {\frac{{1 + \log {x^2}}}{{1 - \log {x^2}}}} \right]$ = ${\tan ^{ - 1}}\,1 + \,{\tan ^{ - 1}}\left( {\log {x^2}} \right)$