[" A point "P(x,y)" moves that the sum of its distance from "],[" the lines "2x-y-3=0" and "x+3y+4=0" is "7." The area bounded "],[" by locus "P" is (in sq.unit) "]

The points on x+y=4 that lie at a unit distance from the line 4x+3y-10=0 are

" The area (in sq.units) of the triangle formed by the lines "x=0,y=0" and "3x+4y=12" is equal to "

" The area bounded by the curve "y=x(x-3)^(2)" and "y=x" is (in sq.units "

A point moves in the x-y plane such that the sum of its distances from two mutually perpendicular lines is always equal to sqrt(2) units.The area enclosed by the locus of the point is (in sq.units)

If a point P moves such that its distance from the point A(1,1) and the line x+y+2 are equal then the locus is

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 .

If a point P moves such that its distance from the point A(1, 1 ) and the line x + y + 2 = 0 are equal then the locus of P is

The distance of the point (2, 3) from the line 4x-3y+26=0 is same as its distance from the line 3x-4y+p=0 . The value of p can be