The area between the x-axis and the first arc of `y=e^(ax) sin ax` is

e^(ax).sin^-1bx

e^(ax).sin^-1bx

Find the area bounded by the x-axis and one arc of the sine curve y= sin x between (0,0) and (pi,0)

Find the area bounded by the y-axis and the curve x = e^(y) sin piy between y = 0, y = 1.

Find the area bounded by the y-axis and the curve x = e^(y) sin piy, y = 0, y = 1 .

Find derivative of y=e^(ax)sin bx

y=e^(ax)sin bx : Find y_1 .

find y_(n) where y=e^(ax)sin bx

Assertion (A) : The area bounded by one of the arcs of y=cos ax and X-axis is 2/a s.units. Reason ( R ): The area bounded by y=f(x)gt0 and y = 0 between x = a and x = b is underset(a)overset(b)int ydx The correct answer is