# ACCOUNTING

cost,volume and profit formulas

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## Similar Questions

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If C(x) = 12000 + 600x − 0.6x^2 + 0.004x^3 is the cost function and p(x) = 1800 − 6x is the demand function, find the production level that will maximize profit. (Hint: If the profit is maximized, then the marginal revenue

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the profit of a company, in dollars, is the difference between the company's revenue and cost. the cost C(x), and R(x) are functions for a particular company. the x represents the number of items produced and sold to distributors.

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all of the following can be used to compute profit per unit except: a) price minus avg total cost. b) total profit divided by quantity. c) avg revenue minus avg total cost d) marginal profit minus marginal cost

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The cost function for a product is C(q)=q3−60q2+1200q+1160 for 0≤q≤50 and a price per unit of \$599. a) What production level maximizes profit? q = b) What is the total cost at this production level? cost = \$ c) What is the

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Cost-volume-profit (CVP) analysis is based entirely on unit costs.” Do you agree? Explain.

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cost price of article a is 100 more than cost price of article b. article a was sold at 40% profit and article b at 40% loss.if overall profit earned after selling both the articles is 5%,then what is cost price of article b? 1)

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A profit-maximizing firm in a competitive market is currently producing 100 units of output. It has average revenue of \$10, average total cost of \$8, and fixed costs of \$200. a. What is its profit? b. What is its marginal cost? c.

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The hourly operating cost of an airplane, which seats up to 405 passengers, is estimated to be \$5,500. If an airline charges each passenger a fare of \$100 per hour of flight, find the hourly profit P it earns operating the

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Suppose that Neptune Music has the copyright to the latest CD of the heavy Iron Band. The market demand curve for the CD is Q=800-100p, where Q represents quantity demanded in thousands and p represents the price in dollars.

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Looking at formulas, which 2 shapes describe this relationship: the area of the 2 dimensional shape is one-fourth the surface area of the 3-demensional figure? Looking at formulas, which two figures describes this relationship: