Finding The Rate Of Change In Volume With Respect To Side Video

Finding the rate of change in volume with respect to side video involves derivatives.

Finding The Rate Of Change In Volume With Respect To Side Video Tutorial

derivatives video.

Watch Our Video Tutorials At Full Length

At TuLyn, we have over 2000 math video clips. While our guests can view a short preview of each video clip, our members enjoy watching them at full length.

Become a member to gain access to all of our video tutorials, worksheets and word problems.

Finding The Rate Of Change In Volume With Respect To Side

This math video tutorial gives a step by step explanation to a math problem on "Finding The Rate Of Change In Volume With Respect To Side".

Finding the rate of change in volume with respect to side video involves derivatives. The video tutorial is recommended for 11th Grade, and/or 12th Grade Math students studying Calculus.

Derivatives

In calculus, the derivative is a measurement of how a function changes when the values of its inputs change. Loosely speaking, a derivative can be thought of as how much a quantity is changing at some given point. For example, the derivative of the position or distance of a car at some point in time is the instantaneous velocity, or instantaneous speed (respectively), at which that car is traveling (conversely the integral of the velocity is the car's position).

A closely related notion is the differential of a function.

The derivative of a function at a chosen input value describes the best linear approximation of the function near that input value. For a real-valued function of a single real variable, the derivative at a point equals the slope of the tangent line to the graph of the function at that point.

The process of finding a derivative is called differentiation. The fundamental theorem of calculus states that differentiation is the reverse process to integration.