P is a point satisfying arg `z = pi/4`, such that sum of its distance from two given points `(0, 1)` and `(0, 2)` is minimum, then P must be `k/3(1+i)` . Then numerical value of k is

P is a point satisfying arf z = pi//4 ,such that sum of its distance form two given point (0,1) and (0,2) is minimum, then P must be k/2 (1+i) then numerical value of k should be ________.

If the distance between the points (4,p) and (1,0) is 5 , then the value of p 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 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)

If the point P(k-1, 2) is equidistant from the points A(3, k) and B(k, 5), find the values of k.

If the point P(k-1, 2) is equidistant from the point A(3, k) and B(k, 5), find the values of k.

If the point P(k-1, 2) is equidistant from the points A(3, k) and B(k, 5), find the values of k.

The point P moves such that the sum of the squares of its distances from two fixed points A(a,0),B(-a,0) is 8a^(2) the locus of P is