In triangle pqr ,l(pq)=12cm,(qr)=5cm,find hypotenuse pr.
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In ΔPQR
(PR)
2
=(PQ)
2
+(QR)
2
(PR)
2
=(12)
2
+(5)
2
(PR)
2
=169
PR=13
Now AOBQ is a square
So, QB=x
Then, BR=5−x
Similarly AQ=x
Then AP=12−x
Also, CR=BR
CR=5−x
[∵ Length of tangents drawn from external point are equal]
And, CP=AP=12−x
[∵ Length of tangents drawn from external point are equal]
PR=PC+CR
13=5−x+12−x
2x=4⇒x=2 cm.
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