Let `S` be the area of the region enclosed by `y-e^(-x^(2)),y=0, x=0` and `x=1`. Then

Let S be the area of the region enclosed by y=e^-(x^2),y=0,x=0,a n dx=1. Then Sgeq1/e (b) Sgeq1-1/e (c) Slt=1/4(1+1/(sqrt(e))) (d) Slt=1/(sqrt(2))+1/(sqrt(e))(1-1/(sqrt(2)))

Find the area of the region bounded by y =x^(2)+1 ,y=x ,x=0 and y=2

The area of the region bounded by y=x^(2)+2,y=-x,x=0 and x = 1 is

The area of the region enclosed by y=x^2 and y=sqrt(|x|) is

The area of the figure bounded by y=e^(x-1),y=0,x=0 and x=2 is

Find the area of the region bounded by y=-1,y=2, x=y^3 and x=0.

Find the area of the region enclosed by the curves y=x^(2) and y = 2x

Find the area of the region enclosed by the curves y=x^(2) and y=x^(3)

Find the area of the region enclosed by y=-5x-x^(2) and y=x on interval [-1,5]

The area of the region bounded by x^(2)+y^(2)-2x-3=0 and y=|x|+1 is