A point P(x,y) moves so that the sum of the distance from P to the coordinate axes is equal to the distance from P to the point A(1,1). The equation of the locus of P in the first quadrant is-

Find the locus of P for which the distance from P to origin is double the distance from P to the point (1,2).

The distance of a point P from the striaght line x=-4 is equal to its distance from the point (3,0) . Find the equation to the locus of P.

Find the locus of P for which the distance from P to origin in double the distance from P to the point (1, 2).

A point p is such that the sum of squares of its distance from the axes of coordinates is equal to the square of its distance from the line x-y=1. Find the locus of P

A point P is such that the sum of the squares of its distances from the two axes of co-ordinates is equal to the square of its distance from the line x-y=1 . Find the equation of the locus of P.

A point P moves so that its distance from the line given by x=-3 is equal to its distance from the point (3, 0). Show that the locus of P is y^(2)=12x .

02. Find the locus of "P" for which the distance from "P" to origin in double the distance from "P" to the point (1, 2).

The distance of point P (1,2,3) from the coordinate axes are

A point P is such that its perpendicular distance from the line y – 2x + 1 = 0 is equal to its distance from the origin. Find the equation of the locus of the point P.

A point P moves so that the sum of its distance from the points (ae, 0), (-ae, o) is 2a. The locus of the point P is (0ltelt1)