" The area bounded by the curve "sqrt(x)+sqrt(y)=sqrt(a)(a>0)" and the co-ordinate axes is "

What is the area bounded by the curve sqrt(x)+sqrt(y)=sqrt(a)(x,yge0) and the coordinate axes?

Find area bounded by the curve sqrt(x)+sqrt(y)=sqrt(a)& coordinate axes.

" The area of the region formed by the curve ",sqrt(x)+sqrt(y)=4" between co-ordinate axes "

If the tangent drawn at any point P(a cos^(4)theta, a sin^(4)theta) on the curve sqrt(x)+sqrt(y)=sqrt(a) meets the co-ordinate axes in A and B respectively then Q: The value of (OA-OB)/(OA+OB) is (where O is origin)

If the tangent drawn at any point P(a cos^(4)theta,a sin^(4)theta) on the curve sqrt(x)+sqrt(y)=sqrt(a) meets the co-ordinate axes in A , B respectively then. The value of PA when theta=(pi)/(4) is (where PA is the length of tangent P)

If the tangent drawn at any point P(a cos^(4)theta,a sin^(4)theta) on the curve sqrt(x)+sqrt(y)=sqrt(a) meets the co-ordinate axes in A,B respectively then. The value of (OA-OB)/(OA+OB) is (where O is origin)

The area bounded by the curve y=f(x) (where f(x)>=0) ,the co-ordinate axes & the line x=x_(1) is given by x_(1).e^(x_(1)). Therefore f(x) equals

The area bounded by the curves y=-sqrt(-x) and x=-sqrt(-y) where x,y<=0

The area bounded by the curves y=-sqrt(-x) and x=-sqrt(-y) where x,yle0