A point moves in the xy-plane such that the sum of its distances from the two mutually perpendicular lines is always equal to 5 units. The area (in square units) enclosed by the locus of the point is

A point moves in the XY-plane such that the sum of it’s distances from two mutually perpendicular lines is always equal to 5 units. The area enclosed by the locus of the point is in square units is x then sum of the digits of x is

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)

A point moves in the xy-plane such that the sum of its distance from two mutually perpendicular lines is always equal to 3. The area of the locus of the point is

A point moves in the x-y plane such that the sum of the distances from two mutually perpendicular lines is always equal to 3. The area enclosed by the locus of the point is (a) 18   unit^2      (b) 9/2   unit^2      (c) 9  unit^2      (d) none of these

If a point P moves such that the sum of its distances from two perpendicular lines is less than or equal to 2 and S be the region consisting of all such points P , then area of the region S is : (A) 4 sq.untis (B) 8 sq. units (C) 6 sq. units (D) none of these

Sum of the distances of a point from two perpendicular lines is 3. The area enclosed by the locus of the point is: