Got another question:
Given rectangle ABCD , 2 lines BG and CG intersect at G.
The Area of △ABE=7, △EFG=9, △CDF=9.
Question: Whats the area of Rec ABCD ?

Solve:
Let AB=CD=h, AE=7a, DF=9a. Make GH ⏊ AD at H. Let GH = g:

Because
Let EH = 7b, FH = 9b
Then
△EFG=9 =
And △ABE=7 = $AEAB=(7a)h
So ah = 2 (b)
And for △ABE and △HGE, they are similar, so
So
=>
=> ag = bh (c)
For the given (a), (b), (c),
a*b=
Then
= 7 * 2 + 9 * 2 + (7b+9b) * h
= 14 + 18+ 16 * b* h
= 32 + 16 *
= 32 + 24
= 56.