If ∆PQR = ∆MKA, then which side of ∆MKA is equal to side of RP of ∆PQR?
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Given:
∆PQR = ∆MKA
To find:
which side of ∆MKA is equal to side of RP of ∆PQR
Solution:
As we know in the congruency the sides of the triangle are equal as per the sequance of the vertex is written in the congruency
as we have given:
- ∆PQR = ∆MKA
which means the triangles are congruent to each other.
so as per the rule
- PQ = MK
- QR = KA
- RP = AM
Hence the side RP is equal to the side AM
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