If the area above `x-a xi s ,` bounded by the curves `y=2^(k x)a n dx=0a n dx=2i s3/((log)_e2),` then find the value of `kdot`

If the area above x-axis bounded by the curves y=2^(k x)a n dx=0 and x=2 is 3/((log)_e2), then find the value of kdot

If the area above x-axis,bounded by the curves y=2^(kx) and x=0 and x=2is(3)/(log_(e)2) then find the value of k

If the area above the x-axis,bounded by the curves y=2^(kx) and x=0, and x=2 is (3)/(log_(e)(2)), then the value of k is

If the area above the x-axis, bounded by the curves y = 2^(kx) and x = 0, and x = 2 is 3/(log_e(2)) , then the value of k is

If the area above the x-axis bounded by the curve y=2^(kx) and the lines x=0 , x=2 is (3)/(log 2) square unit, then the value of k is-

Find the area of the region bounded by the curves y=x^2+2, y=x ,x=0,a n dx=3.

Find the area of the region bounded by the curves y=x^2+2, y=x ,x=0,a n dx=3.

Find the area of the region bounded by the curves y=x^2+2, y=x ,x=0,a n d x=3.

The area bounded by the curves y=(log)_e xa n dy=((log)_e x)^2 is

The area bounded by the curves y=(log)_e xa n dy=((log)_e x)^2 is