Question

In the figure to the right, you are given a square ABCD. Each of its sides is divided into two segments, such that AE = BF = CG = DH. Prove that quadrilateral EFGH is a square.

△HAE≅△___ ≅△___ ≅△GDH by rule ___?

Answer 1

proving that EFGH is a square: points E,F,G,H
separate the sides of the square ABCD into two lines. if AE=BF=CG=DH then
AH=DG=EB=FC and it shows that if we connect the points E,F,G,H to each other with line we will have a square

HAE~EBF~FCG~GDH by rule SAS

Answer 2

Answer:

for the bottom part with hae and gdh the rule could also be LL (leg, leg)

Step-by-step explanation: