Suppose that a manufacturer produces two brands of a product, brand 1 and brand 2. Suppose the demand for brand 1 is x = 91 - P1 thousand units and the demand for brand 2 is y = 101 - P2 thousand units, where P, and p2 are prices in dollars. If the joint cost function is C = xy, in thousands of dollars, how many of each brand should be produced to maximize profit? brand 1 thousand units brand 2 thousand units What is the maximum profit? thousand dollars

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