If two equal chords PQ and RS of a circle
intersect at point T, then prove that PT = ST and
RT = QT.
Answers
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2
Answer:
Since ,MN and RS intersect each other externally at point P
⇒PS×PR=PM×PN
PM=PN+MN
PN=3cm and MN=5cm
∴PM=3+5=8cm
And PS=PR+SR
PR=2 cm and SR=x cm
∴PS=x+2
⇒(x+2)×2=8×3
⇒2x+4=24
⇒2x=24−4
⇒2x=20
⇒x=
2
20
=10cm
∴SR=10cm
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