- A$(ab - a'b')(bc - b'c')(ca - c'a')$
- B$(ab + a'b')(bc + b'c')(ca + c'a')$
- ✓$(ab' - a'b)(bc' - b'c)(ca' - c'a)$
- D$(ab' + a'b)(bc' + b'c)(ca' + c'a)$
$a' = 2,\,b' = 2,\,c' = 1$
Then the determinant is $\left| {\,\begin{array}{*{20}{c}}0&{ - 1}&2\\0&1&2\\{ - 1}&0&4\end{array}\,} \right| = 4$
Option $ (c) $ also gives the same value.
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
$ + sin^{-1} \left\{ \,\frac{1}{{\sqrt {13} }}(2\cos x + 3\sin x)\,\,\,\right\} $ w.r.t. at $x = \frac{3}{4}$ is :
$f(x)=\frac{\cos ^{-1}\left(\frac{x^{2}-5 x+6}{x^{2}-9}\right)}{\log _{e}\left(x^{2}-3 x+2\right)} \text { is }$
$1.$ The probability of the drawn ball from $U_2$ being white is
$(A)$ $\frac{13}{30}$ $(B)$ $\frac{23}{30}$ $(C)$ $\frac{19}{30}$ $(D)$ $\frac{11}{30}$
$2.$ Given that the drawn ball from $U_2$ is white, the probability that head appeared on the coin is
$(A)$ $\frac{17}{23}$ $(B)$ $\frac{11}{23}$ $(C)$ $\frac{15}{23}$ $(D)$ $\frac{12}{23}$
Give the answer question $1$ and $2.$