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A Company That Produces Video Games Estimates That the Profit

Question 96

Multiple Choice

A company that produces video games estimates that the profit A company that produces video games estimates that the profit (in dollars) for selling a new game is given by where is the advertising expense (in tens of thousands of dollars) .Using this model, how much should the company spend on advertising to obtain a profit of $6,500,000? Round to the nearest dollar. A) $399,893 or $744,397 B) $433,844 or $721,190 C) $315,902 or $794,255 D) $368,914 or $764,017 E) $344,417 or $778,509 (in dollars) for selling a new game is given by A company that produces video games estimates that the profit (in dollars) for selling a new game is given by where is the advertising expense (in tens of thousands of dollars) .Using this model, how much should the company spend on advertising to obtain a profit of $6,500,000? Round to the nearest dollar. A) $399,893 or $744,397 B) $433,844 or $721,190 C) $315,902 or $794,255 D) $368,914 or $764,017 E) $344,417 or $778,509 A company that produces video games estimates that the profit (in dollars) for selling a new game is given by where is the advertising expense (in tens of thousands of dollars) .Using this model, how much should the company spend on advertising to obtain a profit of $6,500,000? Round to the nearest dollar. A) $399,893 or $744,397 B) $433,844 or $721,190 C) $315,902 or $794,255 D) $368,914 or $764,017 E) $344,417 or $778,509 where A company that produces video games estimates that the profit (in dollars) for selling a new game is given by where is the advertising expense (in tens of thousands of dollars) .Using this model, how much should the company spend on advertising to obtain a profit of $6,500,000? Round to the nearest dollar. A) $399,893 or $744,397 B) $433,844 or $721,190 C) $315,902 or $794,255 D) $368,914 or $764,017 E) $344,417 or $778,509 is the advertising expense (in tens of thousands of dollars) .Using this model, how much should the company spend on advertising to obtain a profit of $6,500,000? Round to the nearest dollar.


A) $399,893 or $744,397
B) $433,844 or $721,190
C) $315,902 or $794,255
D) $368,914 or $764,017
E) $344,417 or $778,509

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