Please answer in a two-column proof-statements and reasons, not the paragraph *because it is easier to understand.

**Also, please make ONLY one given statement because a lot of it makes me confused.

It is about ratio of areas of two triangles. The question is in the picture. *The question is completely clear, so please don't reject the question.*

**There is an example of how it looks like in one of the pictures.

Exercise 5.7 #1: Prove that if two Statements Reasons triangles have an angle of one 1. (see left) 1. Given 2. Draw h and h' from 2. Constrof a 1 to a line supplementary to an angle of the C & D LAB from a pt. not on the line other, their areas are to each 3. LAFC and LAGD are 3. Def. of 1 other as the products of the sides right angles including these angles. 4. AAFC & AAGD are right 4. Def. of right triangle triangles . Given: AABC & AAED with LEAD 5. LCAF = LDAG 5. Identity supplementary to LBAC 6. ACAF ~ ADAG 6. a.a. - Prove: T ABC AB.AC 7. AC h 7. CSSTP TAED AE . AD AD h' C 8. TABC _ AB.h AE.h' 8. 2 As are to each other as TAED the products of their bases & altitudes 9 . TABC _ AB.AC AE.AD 9. Substitution TA'B'CI D A G2. Prove that if two triangles have two sides of one respectively equal to two sides of the other and the included angles supplementary, the triangles are equal