Sum of the sqaures of the distances from a point to ` ( c, 0 ) and ( - c , 0) ` is ` 4 c ^ 2 ` . Its locus is

Sum of the squares of the distances from a point to (c,0) and (-c,0) is 4c^(2) .Its locus is

The point P moves such that the sum of the squares of its distances from two fixed points A (a, 0) and B ( - a, 0) is constant and equal to 6 a ^ 2 . The locus of P is

A point movs in such a manner that the sum of the squares of its distances from the points (a,0) and (-a, 0) is 2b^(2). Then the locus of the moving point is-

Find the equation to the locus of a point the sum of the squares of whose distances from the points ( 0 , - 4 , 3) and ( 0 , 4 , - 3) is equal to 60 unit .

The sum of the squares of the distances of a moving point from two fixed points (a,0) and (-a ,0) is equal to a constant quantity 2c^2 . Find the equation to its locus.

The sum of the squares of the distances of a moving point from two fixed points (a,0) and (-a ,0) is equal to a constant quantity 2c^2dot Find the equation to its locus.

The sum of the squares of the distances of a moving point from two fixed points (a,0) and (-a ,0) is equal to a constant quantity 2c^2dot Find the equation to its locus.

The sum of the squares of the distances of a moving point from two fixed points (a,0) and (-a ,0) is equal to a constant quantity 2c^2dot Find the equation to its locus.

The sum of the squares of the distances of a moving point from two fixed points (a,0) and (-a ,0) is equal to a constant quantity 2c^2dot Find the equation to its locus.