Unendo, is a large computer game manufacturer. CALL'DUTY WWII They have estimated that the demand function for their game "Call of Duty: WWIII" is as follows ... p = 82 - 0.05q; where p is the price of a game and q is the number of game produced and sold per week. They estimate that their cost function in dollars is ... Clq) = 22g + 5000; %3D where the fixed cost is $5000 and the marginal cost is $22 per game Unendo wishes to maximize the weekly profit of producing and selling the game. Find the price, p, per game that generates maximum profit.
Unendo, is a large computer game manufacturer. CALL'DUTY WWII They have estimated that the demand function for their game "Call of Duty: WWIII" is as follows ... p = 82 - 0.05q; where p is the price of a game and q is the number of game produced and sold per week. They estimate that their cost function in dollars is ... Clq) = 22g + 5000; %3D where the fixed cost is $5000 and the marginal cost is $22 per game Unendo wishes to maximize the weekly profit of producing and selling the game. Find the price, p, per game that generates maximum profit.
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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
Transcribed Image Text:**Profit Analysis**
Unendo is a large computer game manufacturer.
They have estimated that the demand function for their game "Call of Duty: WWII" is as follows:
\( p = 82 - 0.05q \);
where \( p \) is the price of a game and \( q \) is the number of games produced and sold per week.
They estimate that their cost function in dollars is:
\( C(q) = 22q + 5000 \);
where the fixed cost is $5000 and the marginal cost is $22 per game.
Unendo wishes to maximize the weekly profit of producing and selling the game.
Find the price, \( p \), per game that generates maximum profit.
(Round your answer to 2 decimal places if necessary.)
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