Given: In triangle DEF, DE² + EF²= DF², triangle PQR is constructed such that PQ = DE, QR = EF and angle Q= 90°.
Prove that: triangle DEF is a right-angled triangle.
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Step-by-step explanation:
Given: PR=EF, QR=DE and PQ=FD
Now, In △PRQ and △DEF
PR=EF
QR=DE
PQ=FD
Thus, △PQR≅△FDE (SSS rule).
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