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Problem 1Consider the graph, which illustrates the demand for Fluff. Fluff can be produced at a constant marginal and average total coe. The slope of the demand curve indicates that if the price of Fluff increases by 20 cents, consumers will buy one less unit. Determine what happens to profit if price is increased by calculating the new profit level for Fluff when price is set 20 cents higher than the profit-maximizing price.

problem 2

Suppose that the demand for bentonite is given by Q = 40 - 0.5P, where Q is in tons of bentonite per day, and P is the price

c. Find the profit-maximizing price by plugging the optimal quantity back into the demand curve. P=$ d. How does the answer c

Probem 3The accompanying graph depicts the market demand for 30-weight ball bearings. The market segment is monopolized by a single p

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Answer #1

P=20 -0.200. MR=20-0.ndo Oo - 10005 -MC-4 50 100 b) Profit is max when MR-me 20 - 0.4 = 4 d) To = 40 cases & Peuce = 20 -0.2(

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