What's the area of the isosceles trapezoide below?
Solution 1:
If $AG$ and $CH$ are perp to $CD$ extend and $AB$ respectively, please notice that $\triangle ADG \cong \triangle CBH$.
So, $S_{ABCD} = S_{AHCG}$
As $\angle CAB = \frac{1}{2} \angle COB = 37^\circ, AH \approx \frac{4}{3} CH = 12$
That leads you to the answer