If `A_n` be the area bounded by the curve `y=(tanx)^n` and the lines `x=0,\ y=0,\ x=pi//4` , then for `n > 2.`

Let A_n be the area bounded by the curve y=(tanx)^n and the lines x=0,y=0, and x=pi/4dot Prove that for n >2,A_n+A_(n-2)=1/(n-1) and deduce 1/(2n+2)

Find the area bounded by the curves y=4-x^2 and the lines y=0andy=3

Find the area bounded by the curve y=sin^(-1)x and the line x=0,|y|=pi/2dot

Find the area bounded by the curve y=sin^(-1)x and the line x=0,|y|=pi/2dot

The area bounded by the curve x^(2)=4ay and the line y=2a is

The area bounded by the curve x^(2)=4y and the line x=4y-2 is

The area bounded by the curve y^(2) = 4x and the line 2x-3y+4=0 is

Find the area bounded by the curve y^2=4a x and the lines y=2\ a n d\ y-axis.

The area bound by the curve y=sec x, then x-axis and the lines x=0 and x=pi//4, is

Find the area bounded by the curve y^2=4a^2(x-1) and the lines x=1a n dy=4adot