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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. [Hint: the volume of the portion of a hemisphere of radius r from the bottom to height h is V= π(rh² -(1/3)h³) and, of course, 1 liter = 1000cm³ ]
I know I asked the same question again but I got such a small number that I am not sure if it was correct.
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