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

Using the method of integration find the area bounded by the curve |x| + |y| = 1 .

Consider the region formed by the lines x=0,y=0,x=2,y=2. If the area enclosed by the curves y=e^x a n dy=1nx , within this region, is being removed, then find the area of the remaining region.

The area enclosed by the curves ax +- by +- c =0 where a, b, c gt 0

Find the area enclosed by the curves x^2=y , y=x+2

The area enclosed by the curve y =( x^(2))/(2) , the x-axis and the lines x = 1, x = 3 , is

The area enclosed by the curves x y^2=a^2(a-x)a n d(a-x)y^2=a^2x is

The area enclosed by the circle x^(2) + y^(2)= 2 is equal to

Find the area enclosed by the curves y= sqrtx and x= -sqrty and the circle x^(2) + y^(2) =2 above the x-axis.

Smaller area enclosed by the circle x^(2) + y^(2) = 4 and the line x + y = 2 is