If $M$ is a block matrix with square matrices $A,D$ then $\det\begin{pmatrix} A & B \\ 0 & D \end{pmatrix}=\det(A)\det(D)$
An example of using that property
$\det\begin{pmatrix} 2&2&6&3 \\ 5&4&8&5 \\ 8&2&0&6 \\ 0&5&1&7 \end{pmatrix}=-414$
$\det\begin{pmatrix} 2&2 \\ 5&4 \end{pmatrix}=-2$
$\det\begin{pmatrix} 0&6 \\ 1&7 \end{pmatrix}=-6$
We were told this property exists and It should work, but somehow in my example it does not work as $-6 \cdot -2$ does not equal $-414$. What am I missing?
Edit: added math formating