Let P be the set of points `(x, y)` such that `x^2 le y le – 2x + 3`. Then area of region bounded by points in set P is

The set of points (x, y) satisfying the inequalities x+y le 1, - x -y le 1 lie in the region bounded by the two straight lines passing through the respective pair of points

The shaed region represents the set C of all points (x, y) such that x^(2)+y^(2)le 1 . The transformation T maps the point (x, y) to the point (2x, 4y). Which of the following shows the mapping of the set C by the transformation T ?

The area of the region on place bounded by max (|x|,|y|) le 1/2 is

The area of the region on place bounded by max (|x|,|y|) le 1/2 is

The set of point (x,y) satisfying x+y le 1 , -x-yle 1 lie in the region bounded by the two straight lines passing through the respective pair of points.

The area of the region : R = {(x, y) : 5x^2 le y le 2x^2 + 9} is :

Find the area of the region [x,y): x^2+y^2 le 1 le x+ y }

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