please answer this its urgent.
please do fast
Attachments:
rajdristant007:
of which class is it?
Answers
Answered by
3
Draw ON ⊥AB
Therefore, AN = BN
Also we have PT= PA × PB [By tangent secant property] ---- (1)
Consider ΔONA
OA²= ON²+ AN²---- (2)
Similarly inΔPTO
OP²= OT²+ PT²
That is PT² = OP² - OT²
= ON² + PN² - OA² [Since OA = OT (radii)]
= ON+ PN² – ON² – AN²
⇒ PT² = PN²– AN²----(3)
From (1) and (3), we get
PA × PB = PN²– AN²
PA × PB=T²
Answered by
1
Sorry I have not written Given, to prove and Construction
Attachments:
Similar questions