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The American Baker’s Association reports that annual sales of bakery goods last year rose 15 percent,...

The American Baker’s Association reports that annual sales of bakery goods last year rose 15 percent, driven by a 50 percent increase in the demand for bran muffins. Most of the increase was attributed to a report that diets rich in bran help prevent certain types of cancer. You are the manager of a bakery that produces and packages gourmet bran muffins, and you currently sell bran muffins in packages of three. However, as a result of this new report, a typical consumer’s inverse demand for your bran muffins is now P = 7 - 0.5Q. If the cost of producing bran muffins is C(Q) = 2.5 Q determine the optimal number of bran muffins to sell in a single package and the optimal package price

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Answer #1

The inverse demand function is P = 7 – 0.5Q. Marginal cost is MC = 2.5. The optimal number of muffins in a package are found at P = MC which gives 7 – 0.5Q = 2.5 or Q = 4.5/0.5 = 9 muffins

Price of the package = CS + revenue if price is equal to MC

= 0.5*(7 – 2.5)*9 + 9*2.5

= $42.75

Therefore, the optimal number of bran muffins to sell in a single package is 9 and the optimal package price is $42.75

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