In ∆PQR,PS is perpendicular to QR, QT is perpendicular to PR. prove that ∆QTR~∆PSR
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Answered by
1
Answer:
your question is wrung
Step-by-step explanation:
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Answered by
0
Answer:
Step-by-step explanation:
In right angled ∆PSQ & ∆PSR
PQ²= PS²+QS²…………(1)
and PR²= PS²+SR²………(2)
On adding eq 1 & 2
PQ²+PR²= 2PS²+QS²+SR²
PQ²+PR²= 2(QS×SR) + QS²+SR²
[ GIVEN: PS²= QS×RS]
PQ²+PR²=(QS+SR)²
[a²+b²+2ab= (a+b)²]
PQ²+PR²=QR² [ QR= QS+SR]
Hence,∆PQR is a right angled ∆ right angled at P.
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