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A faucet is filling a hemispherical basin of diameter 60 cm with water at a rate of 2 L/min. Find the rate at which the water is rising in the basin when it is half-full.
I can't figure how how to get the height.
I know the formula for this hemisphere is:\[V=\pi(rh^2-\frac{ 1 }{ 3 }h^3)\]
where did you get the formula?
It was given in my question.
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...ok, take its derivative
I quote" Hint: the volume of the portion of a hemisphere of radius r from the bottom h is V = pi(rh^2 - (1/3)h^3) "
But I have too many variables. I can't take it derivative.
dont think of them as variables, but as functions of time
I got: |dw:1352070333354:dw|
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