Home
Class 11
MATHS
Line segment joining (5, 0) and (10 cost...

Line segment joining `(5, 0)` and `(10 costheta,10 sintheta)` is divided by a point P in ratio `2 : 3` If `theta` varies then locus of P is a ; A) Pair of straight lines C) Straight line B) Circle D) Parabola

Promotional Banner

Similar Questions

Explore conceptually related problems

Line segment joining (5, 0) and (10 costheta,10 sintheta) is divided by a point P in ratio 2 : 3 If theta varies then locus of P is a ; A) Pair of straight lines B) Straight line C) Circle D) Parabola

The line segment joining (5, 0) and (10"cos"theta,10"sin"theta) is divided internally in the ratio 2:3 at P. If theta varies, then the locus of P is

The line joining (5, 0) to (10 cos theta, 10 sin theta ) is divided internally in the ratio 2 : 3 at P. the locus of P is

The line joining (5, 0) to (10 cos theta, 10 sin theta ) is divided internally in the ratio 2 : 3 at P. the locus of P is

The line joning (5,0) and (10costheta,10sintheta) is divided internally in the ratio 2:3 at P. Then locus of P is

The line joining (5,0) to (10cos theta,10sin theta) is divided internally in the ratio 2:3 at P then the locus of P is

The line joining (5,0) to (10cos theta,10sin theta) is divided internally in the ratio 2:3 at P then the locus of P is