Area between the `x`-axis and the curve `y=cosx`, when `0 le x le 2pi` is:

Find the area between the x-axis and the curve y = sqrt(1+cos4x), 0 le x le pi .

Find the area between the x-axis and the curve y=sinx from x=0 to x=2pi

If 0 le x le pi/2 then

Find the area between x-axis and the curve y=sinx , from x=0 to x=pi .

The area between the curve y=xsin x and x-axis where o le x le 2 pi , is

For j =0,1,2…n let S _(j) be the area of region bounded by the x-axis and the curve ye ^(x)=sin x for j pi le x le (j +1) pi The value of sum _(j =0)^(oo) S_(j) equals to :

For j =0,1,2…n let S _(j) be the area of region bounded by the x-axis and the curve ye ^(x)=sin x for j pi le x le (j +1) pi The ratio (S_(2009))/(S_(2010)) equals :

Find the area of the region bounded by the x-axis and the curves defined by y = tanx , (where (-pi)/(3) le x le (pi)/(3) ) and y = cotx .(where (pi)/(6) le x le (2pi)/(3) )

The area enclosed between the curve y=sin^(2)x and y=cos^(2)x in the interval 0le x le pi is _____ sq. units.

The area between the curves y=cosx, x-axis and the line y=x+1, is