The area enclosed between the curve `y=log_(e)(x+e)` and the coordinate axes is

Plot the curve y=log_(e)(-x)

The area enclosed between the curves y^(2)=x and y=|x| is

The area enclosed by the curve y=(x-1)(x-2)(x-3) between the coordinate axes and the ordinate at x=3 is

The area enclosed between the curves y=|x^(3)| and x=y^(3) is

Find the area enclosed between the curve y=log x_(1), X-axis and ordinates x=(1)/(2) and x=(3)/(2)

The area enclosed between the curves y=(log)_e(x+e),x=(log)_e(1/y), and the x-axis is 2s qdotu n i t s (b) 1s qdotu n i t s 4s qdotu n i t s (d) none of these

What is the area between the curve y=cos3x,0lexle(pi)/6 and the coordinate axes?

Area enclosed between the curve y=x^(2) and the line y = x is

Area enclosed between the curve y^(2)=x and the line y = x is