Skip to Content

Average Value of a Function Problem

Home | Calculus 1 | Applications of Integration | Average Value of a Function Problem

Find the average value of the function h(x)=cos4(x)sin(x)h(x) = \cos^4{(x)}\sin(x) on [0,π][0, \pi]

Posted by Ryan Burke a year ago

Related Problems

Find the area between the curves y=xy = x and y=x2y = x^2

Compute the area between y=sinxy = \sin{x} and y=cosxy = \cos{x} and the interval [π4,5π4][\frac{\pi}{4}, \frac{5\pi}{4}]

Determine the volume of the solid generated by rotating the function about the x-axis on [0,3][0,3]

y=9x2y = \sqrt{9 - x^2}

Determine the volume of the solid generated by rotating the function about the y-axis on [0,4][0,4]

y=xy = \sqrt{x}