$ =\left|\mathrm{P}^{-1}(\mathrm{~A}-2 \mathrm{I}) \mathrm{P}\right|$
$ =\left|\mathrm{P}^{-1}\right||\mathrm{A}-2 \mathrm{I}||\mathrm{P}| $
$=|\mathrm{A}-2 \mathrm{I}|$
$=\left|\begin{array}{llc}0 & 1 & 2 \\ 6 & 0 & 11 \\ 3 & 3 & 0\end{array}\right|=69$
So, Prime factor of $69$ is $3 \& 23$
So, sum $=26$
$x+y+\alpha z=2$
$3 x+y+z=4$
$x+2 z=1$
ને અનન્ય ઉએેલ $\left( x ^{*}, y ^{*}, z ^{*}\right)$ છે. જો $\left(\alpha, x ^{*}\right),\left( y ^{*}, \alpha\right)$ અને $\left( x ^{*},- y ^{*}\right)$ તો $\alpha$સમરેખ બિંદુઓ હોય. તો $\alpha$ ની તમામ શક્ય કિંમતોનાં નિરપેક્ષ મૂલ્યોનો સરવાળો ........ છે.
$\left[\begin{array}{cc}
2 a+b & a-2 b \\
5 c-d & 4 c+3 d
\end{array}\right]=\left[\begin{array}{cc}
4 & -3 \\
11 & 24
\end{array}\right]$