In the figure it is given that LM=MN and LP=QN. Prove that Triangle LMQ is congruent to Triangle NMP
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Answered by
45
here is your answer,
In triangle LMQ and NMP
Angle M =Angle M(Common)(1)
Angle L=AngleQ(from 1)
AngleP=Angle N(from1)
Therefore,Triangle LMQ Is congruent to triangle NMP
LP=QN(CPCT)
In triangle LMQ and NMP
Angle M =Angle M(Common)(1)
Angle L=AngleQ(from 1)
AngleP=Angle N(from1)
Therefore,Triangle LMQ Is congruent to triangle NMP
LP=QN(CPCT)
Answered by
17
Answer:
n triangle LMQ and NMP
Angle M =Angle M (Common)(1)
Angle L=AngleQ (from 1)
AngleP=Angle N (from1)
LP=QN(CPCT)
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