Math, asked by rohitghughtyal9, 1 year ago

from an external point P, a tangent PT and a secant PAB is
drawn to a circle with centre O. ON is perpendicular on the chord AB. Prove
(i) PA.PB = PN² – AN²
(ii) PN² – AN² = OP² – PT²
(iii) PA.PB = PT²

Answers

Answered by MasterAaditya
20
Consider the following figure.P is an external point and PT is the tangent to the circle and AB is a chord to the circle. Thus, we have, ....(1)Consider the triangle ONA. ....(2) Consider the triangle OTP.  From equations (1) and (3), we have, 
Answered by Anonymous
6

Answer:


Step-by-step explanation:


Attachments:
Similar questions