Circles

‘O’ is a fixed point and ‘P’ , any point on a given circle ; OP is joined and on it a point ‘Q’ is taken so that OP . OQ = a constant quantity k ; prove that the locus of Q is a circle which becomes a straight line when O lies on the original circle.

2 Answers

1
$ourav @@@ -- WILL Never give ·

question not clear especially d proving part...plz explain

1
Maths Musing ·

th intersection is the point q & the point outside the circle is the point p.
bbv

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