Practicing Success
If $Δ=\begin{vmatrix}my+nz&mq+nr&mb+nc\\kz-mx&kr-mp&kb+ma\\nx+ky&np+kq&na+kb\end{vmatrix}$ then Δ is equal to |
0 ≠ 0 f(x,y,z) None of these |
0 |
We find that $-Δ=\begin{vmatrix}x&y&z\\p&q&r\\a&b&c\end{vmatrix}\begin{vmatrix}0&m&n\\-m&0&k\\-n&-k&0\end{vmatrix}=0$. Hence (A) is the correct answer. |