The demand equation for a certain product is given by p = 136 - 0.05x, where p is the unit pri. (in dollars) of the product and a is the number of units produced. This means, in theory, that consumer demand for r units of this product will justify a market price of p dollars per unit. Generally, the higher the unit price, the lower the demand, and vice versa. Suppose the total revenue obtained by producing and selling a units of this product is given by R = xp. Round all %3D answers to the nearest cent. a. Determine prices p that would yield a revenue of 7570 dollars. Lowest such price = $ Highest such price = $ b. Find the unit price that would maximize revenue. Round your answer to the nearest whole number of units. %$4 c. What is the maximum revenue expected at the unit price found in part c? Question Help: DPost to forum Submit Question

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