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Given cost and price (demand) functions C(q) = 100q + 44,000 and p(q) = - 2q + 880, what price maximizes revenue? It would be

Given cost and price (demand) functions C(q) = 100q + 44,000 and p(q) = - 2q + 880, what price maximizes revenue? It would be $ per item. (Round answer to two decimal places.)

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