Find the change in height of a cone being filled with water, related rates

The video tutorial explains how to calculate the rate at which the water level rises in a right circular cone. It begins with the volume formula for a cone and discusses the need for derivatives to find rates of change. The problem is complicated by unknown variables, leading to the creation of a relationship between the radius and height. This relationship simplifies the equation, allowing for easier differentiation and solving for the rate of change of height.

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