Chapter Closure
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Consider the AAS Congruence Theorem.
See solution.
First, we will prove that KL ≅ QP. Note that according to the definition of a midpoint, M bisects KQ which means KM≅ MQ. Let's add this information to the diagram.
Now we can claim that △ KML≅ △ QMP by the AAS Congruence Theorem. Since KL and QP are corresponding sides, they must be congruent.
Let's show this as a flowchart.