The area of the triangle formed by the intersectionf of a line parallal to x-axis and passing through P(h,k), with the lines y=x and x+y=2 is `h^(2)`. The locus of the point P is

The area of the triangle formed by the intersection of a line parallel to x-axis and passing through P(h,k) with the lines y=x and x+y=2 is 4h^(2). Find the locus of the point P.

The area of the triangle formed by the intersection of a line parallel to x-axis and passing through P(h,k) with the lines y=x and x+y=2is4h2. Find the locus of the point P

The area of the riangle formed by the intersection of a lline parallel to the x-axis and passing through P(h,k) with the lines y=x and x+y=2 is 4h^2 . Then the locus of the point P is

The area of the triangle formed by the intersection of a line parallel to x-axis and passing through P (h, k) with the lines y = x and x + y = 2 is 4h^2 . Find the locus of the point P.

The area of the triangle formed by the intersection of a line parallel to x-axis and passing through P (h, k) with the lines y = x and x + y = 2 is 4h^2 . Find the locus of the point P.

The area of the triangle formed by the intersection of a line parallel to x-axis and passing through P (h, k) with the lines y = x and x + y = 2 is 4h^2 . Find the locus of the point P.

If the area (in sq. units) of the triangle formed by the intersection of a line parallel to the x - axis and passing through the point P(h, k) with the line y=x and x+y=2 is 4h^(2) , then the locus of the point P is

If the area (in sq. units) of the triangle formed by the intersection of a line parallel to the x - axis and passing through the point P(h, k) with the line y=x and x+y=2 is 4h^(2) , then the locus of the point P is

The area of the equilateral triangle formed by the pair of lines passing through the origin with the line x-y+1=0 is