Suppose that x represents the number of units that are produced and sold for a product. Suppose that the revenue for the sale of x units is given by R(x)= 23x. Suppose that the cost to produce x units is given by C(x) = 50 + 15x + 1/20x^2 a. Compute the total profit function and the per-unit average cost function. b. Compute the marginal profit at a production level of x=150 units. Interpret this information. c. Compute the marginal cost at a production level of x = 100 units. Interpret this information

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