The result is a trapezium and a parallelogram. If the base of the parallelogram is
\[x\]
then the base of the smaller trapezium is \[10-x\]
and the top side has length \[4-x\]
.The area of the small trapezium is
\[\frac{1}{2}(10-x+4-x) \times 8=56-8x\]
and the area of the parallelogram is \[8x\]
.Equating these gives
\[56-8x=8x \rightarrow 16x=56 \rightarrow x= \frac{56}{16}=3.5\]