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Given: JK||LM and JL||KM . Prove: JML ~ MJK


Complete the proof by choosing the correct reason for line number 5 and the correct statement for line number 6.

Given JKLM and JLKM Prove JML MJK Complete the proof by choosing the correct reason for line number 5 and the correct statement for line number 6 class=

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Answer:

First choice is correct.

Step-by-step explanation:

Line 5 is talking about making angle KMJ equal to angle LJM which are created by transversal line JM between parallel lines JL and KM

So that means angle KMJ equals to angle LJM as they form alternate interior angle just like the work for line (4)


We found two pair of equal angles so to use ASA, we need "S" that is equal sides

line JM is present in both triangles so we can use Reflexive property on

JM=JM

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