Area enclosed by the points on the `xy` plane which satisfy `|x| + |y| <=3` is

The area enclosed by the lines |x|+|y|=2 is

Let z be a complex number such that Re (z)=sqrt(x^(2)+4), and Im(z)=sqrt(y-4) satisfying |z|=sqrt(10) .Area enclosed by the set of points (x,y) on the complex plane,is-

Area enclosed by the equation |x| + |y|= 4 is

What is the point on the xy-plane satisfying 5x+2y = 7xy and 10x + 3y =8xy ?

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

Area bounded the point (x,y) in certesian plane satesfying xy le 8 and 1le y le x^(2) wll be

The area enclosed by the pair of lines xy = 0 , the line x -4 = 0 and y + 5 = 0 is

The area enclosed by |x|+|y|=1 is

(a)Distance of the point (x,y,z) from the XY plane is