In the diagram, dg = 12, gf = 4, eh = 9, and hf = 3.

to prove that △dfe ~ △gfh by the sas similarity theorem, it can be stated that and
a. ∠dfe is 4 times greater than ∠gfh.
b. ∠fhg is 1/4 the measure of ∠fed.
c. ∠dfe is congruent to ∠gfh.
d. ∠fhg is congruent to ∠efd.

The diagram below shows two separate triangles, DEF and GHF

The corresponding sides FG and FD has the relationship that FD is 4 times FG

The corresponding sides FE and FH has the relationship that FE is 4 times FH

This shows the triangle DEF is 4 times length of triangle GHF

Angles in two triangles that are similar are equals.

With two sides of the same ratio and equal angles, triangle DEF and GFH are similar

The correct statement from above options is angle DFE equals to GFH

Where is your question?

A)26•2=52there are 2 sides with the same length116-52=64the other 2 side have to be half of 64 each64/2=32the width is 32b)make two sentences about these steps because your teacher knows how you write and explain things.