In the adjoining figure PA = BS then prove that : PQ=RS.
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Step-by-step explanation:
given, PA = BS
in above circle ,
OA = OB = Redius of the circle
also TQ = TR ( Because cord of the circle is QR & OT perpendicular to QR at T )
now in triangles 0TP & OTS
TP^2 = OP^2-OT^2 &
TS^2 = OS^2 - OT^2
OA+PA = OB+BS. ( PA=BS)
so,
TP = TS
PQ = RS
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