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Suppose a pottery sells teapots and mugs. They can make a profit of P(x,y) = x^(3/2)*y^(1/2)...

Suppose a pottery sells teapots and mugs. They can make a profit of P(x,y) = x^(3/2)*y^(1/2) if they offer x teapots and y mugs each day. If they are only able to make 64 product a day, what is the maximum profit they can make per day? Round your answer to nearest cent.

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