Find the area of the region which contains all points satisfying condition `|x-2y|+x+2y|le8` and `xyge2`.

Find the area of the region which is inside the parabola satisfying the condition |x-2 y|+|x+2y|le 8 and xy ge 2 .

Area of the region which consists of all the points satisfying the conditions |x - y|+|x+y|le 8 , xy ge 2 , is equal to (a) 4(7-ln 8) sq. units (b) 4(9-ln 8) sq. units (c) 2(7-ln 8) sq. units (d) 2(9-ln 8) sq. units

Find the area of the region in which points satisfy 3 le |x| + |y| le 5.

Find the area of the region in which the points satisfy the inequaties 4ltx^2+y^2lt16 and 3x^2-y^2ge0 .

Find the area of the region formed by the points satisfying |x| + |y| + |x+y| le 2.

Find tha area of the region containing the points (x, y) satisfying 4 le x^(2) + y^(2) le 2 (|x|+ |y|) .

Sketch the regions which points satisfy |x+y| ge 2 .

The area of the region included between the regions satisfying min(|x|,|y|) geq1 and x^2+y^2leq5 is

Find the number of point (x ,y) having integral coordinates satisfying the condition x^2+y^2<25

Find the area of the region {(x , y): x^2+y^2lt=1lt=x+y}dot