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 ___?
△HAE≅△___ ≅△___ ≅△GDH by rule ___?
2 answers:
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Answer:
Solving the inequality we get
The graph of the inequality is shown in figure attached.
Step-by-step explanation:
We need to Solve each compound inequality
Solving the inequalities
For solving compound inequalities we solve both inequalities simultaneously and find the value of m.
For solving 5+m > 4, we subtract 5 from both sides.
While solving 7m < -35, we divide both sides by 7 to get value of m
Applying these functions we get:
So, solving the inequality we get
The graph of the inequality is shown in figure attached.
