In angle PSQ = angle PSR and QS = SR. prove that angle PSQ = angle PSR.
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Answered by
3
Answer:
it is given that psq =psr
also qs=sr
and ps=ps (common side)
therefore by SAS, psq is congruent to psr
by cpct angle psq =angle psr
hence proved
Answered by
1
Answer: INΔPSQ AND ΔPSR
since ∠PSQ= ∠PSR
AND QS = SR
ALSO PS= PS ( COMMOM IN BOTH TRIANGLES)
SO BOTH Δ'S ARE EQUAL BY SAS RULE OF CONGURENCY
THUS, ∠PQR =∠PRS
∠QPS =∠RPS
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