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Students examine the velocity of water flowing through the tap of a tank, finding an equation to model the height of the water in the tank as the tank is drained.
Students investigate Torricelli’s Law. This law describes the relationship between the velocity of fluid leaving a container under the force of gravity and the height of the fluid.
Students explore this relationship using differential equations.
Students then make a connection between the equation given by Torricelli’s law and a differential equation for the change in volume with respect to time. They identify all the relevant parameters and functions which apply to such a system, and how these relate to each other.
Students build a relationship between time and height, which leads to a formula for height with respect to time.
Students will describe this situation as a graphical representation of height vs. time. At the end of this activity, given a function that expresses the velocity or acceleration of a moving object as a function of time, students integrate to find a function that describes the displacement as a function of time.
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