Let the lines $3x - 4y - \alpha = 0,8x - 11y - 33 = 0$, and $2x - 3y + \lambda = 0$ be concurrent. If the image of the point (1,2) in the line $2{\rm{x}} - 3{\rm{y}} + \lambda = 0$ is $\left({\frac{{57}}{{13}},\frac{{ - 40}}{{13}}} \right)$, then $|\alpha \lambda |$ is equal to
