A major retailer of appliances does some market research and finds that when the price of a type of appliance is set at $1,040.00, they can sell 300 appliances. When they lower price to $665.00, they can sell 800 appliances. Assuming the major retailer has a monopoly on the market, use this price data to construct a price demand curve and then the corresponding revenue. R(x) = dollars Suppose the per unit average cost is C(x) = 215 + 3x dollars Construct the profit function from the above functions. Then find the price p to the nearest cent that maximizes the profit. Hint: find that maximizes profit, then put that a into price formula. dollars

EBK CONTEMPORARY FINANCIAL MANAGEMENT
14th Edition
ISBN:9781337514835
Author:MOYER
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Chapter14: Capital Structure Management In Practice
Section14.A: Breakeven Analysis
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A major retailer of appliances does some market research and
finds that when the price of a type of appliance is set at
$1,040.00, they can sell 300 appliances. When they lower
price to $665.00, they can sell 800 appliances. Assuming the
major retailer has a monopoly on the market, use this price
data to construct a price demand curve and then the
corresponding revenue.
R(x):
=
Р
Suppose the per unit average cost is C(x) = 215 + 3x dollars
Construct the profit function from the above functions. Then
find the price p to the nearest cent that maximizes the profit.
Hint: find that maximizes profit, then put that a into price
formula.
dollars
dollars
Transcribed Image Text:A major retailer of appliances does some market research and finds that when the price of a type of appliance is set at $1,040.00, they can sell 300 appliances. When they lower price to $665.00, they can sell 800 appliances. Assuming the major retailer has a monopoly on the market, use this price data to construct a price demand curve and then the corresponding revenue. R(x): = Р Suppose the per unit average cost is C(x) = 215 + 3x dollars Construct the profit function from the above functions. Then find the price p to the nearest cent that maximizes the profit. Hint: find that maximizes profit, then put that a into price formula. dollars dollars
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