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(-1,1)a n d\ B(2,3) are two fixed points, find the locus of a point P so that the area of Delta P A B=8s qdot units.

If A(3,4,1) and B(-1,2,3) are two points, then find the locus of a moving point P such that PA^(2)+PB^(2)=2k^(2) .

Find the locus of a point which is equidistant from (1,3) and x-axis.

If A(1, 1) and B (-2, 3) are two fixed points, find the locus of a point P so that area of DeltaPAB is 9 units.

Let A(6,4)a n dB(2,12) be two given point. Find the slope of a line perpendicular to A Bdot

Let A(6,4)a n dB(2,12) be two given point. Find the slope of a line perpendicular to A Bdot

Find the reflection of the point P(-1,3) in the line x = 2

Find the equation of the locus of a point which moves such that the ratio of its distances from (2,0)a n d(1,3) is 5: 4.

Let A and B be two fixed points and P , another point in the plane, moves in such a way that k_(1)PA+k_(2)PB=k_(3) , where k_(1) , k_(2) and k_(3) are real constants. The locus of P is Which one of the above is not true ?

A (a,0) , B (-a,0) are two points . If a point P moves such that anglePAB - anglePBA = pi//2 then find the locus of P.