Find the area of region
`{(x,y):0 le yle x^(2)+1,0ley le x+1,0 lex le2}`

The area of the region R={(x,y):|x| le|y| and x^2+y^2le1} is

Solve 1 le |x-2| le 3

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

The relation f is defined by f(x)={{:(,x^(2), 0 le x le 3),(,3x,3 le x le 10):} The relation g is defined by g(x)={{:(,x^(2),0 le x le 2),(,3x,2 le x le 10):} Show that f is a function and g is not a function.

Find the range of the function f(x) = abs(x - 1) + abs(x - 2) , -1 le x le 3

The area of the region described by A={(x,y):x^(2)+y^(2)le1" and "y^(2)le1-x} is-

Find the common solution region by graphical method. 2x + y ge 2 , x - yle 1 , x + 2y le 8 , x > 0 , y ge 0