A water tank shaped as an ellipsoid (a = 1.5 m, b = 4.0 m, c =
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v = ˆš2gh
where h is the height of the water and g = 9.81m/s2. The rate at which the height, h, of the water in the tank changes as the water flows out through the hole is given by
where rh is the radius of the hole.
Solve the differential equation for y. The initial height of the water is h = 5.9 m. Solve the problem for different times and find an estimate for the time when h = 0.1 m. Make a plot of y as a function of time.
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