A (-2, 2, 3) and B(13, -3, 13) are the points. L is a line through A.
A point P moves in the space such that `3PA=2PB`, then the locus of P is-

A(-2, 2, 3) and B(13, -3, 13) and L is a line through A. Q. A point P moves in the space such that 3PA=2PB , then the locus of P is

A(-2, 2, 3) and B(13, -3, 13) and L is a line through A. Q. A point P moves in the space such that 3PA=2PB , then the locus of P is

A (-2, 2, 3) and (13, -3, 13) and L is a line through A A point P moves in the space such that 3PA = 2PB, then the locus of P is

A (-2, 2, 3) and B(13, -3, 13) are the points. L is a line through A. Coordinates of the point P which divides the join of A and B in the ratio 2 : 3 internally are-

If A(-2,2,3) and B(13,-3,13) are two points.Find the locus of a point P which moves in such a way that 3PA=2PB

If A(-2,2,3)a n dB(13 ,-3,13) are two points. Find the locus of a point P which moves in such a way that 3P A=2P Bdot

If A(-2,2,3)a n dB(13 ,-3,13) are two points. Find the locus of a point P which moves in such a way that 3P A=2P Bdot

A (-2, 2, 3) and B(13, -3, 13) are the points. L is a line through A. Direction ratios of the normal to the plane passing through the origin and the points A and B are-

If P(-2,2,3) and Q(13,-3,13) are two points. Find the locus of point R which moves such that 3PR=2QR

A(1, 2) B(2, -3) C(-2, 3) are three points. If P is a point moves such that PA^2 + PB^2 = 2PC^2 then the locus of P is