A company that sells radios has yearly fixed costs of $600,000. It costs the company $45 to produce each radio. Each radio will sell for $65. The company's costs and revenue are modeled by the following functions, where x represents the number of radios produced and sold: C(x) = 600,000 + 45x This function models the company's costs. R(x) = 65x. This function models the company's revenue. Find and interpret (R – C)(20,000), (R – C)(30,000), and (R - C)(40,000).
A company that sells radios has yearly fixed costs of $600,000. It costs the company $45 to produce each radio. Each radio will sell for $65. The company's costs and revenue are modeled by the following functions, where x represents the number of radios produced and sold: C(x) = 600,000 + 45x This function models the company's costs. R(x) = 65x. This function models the company's revenue. Find and interpret (R – C)(20,000), (R – C)(30,000), and (R - C)(40,000).
Chapter1: Financial Statements And Business Decisions
Section: Chapter Questions
Problem 1Q
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Question
![A company that sells radios has yearly fixed costs of
$600,000. It costs the company $45 to produce each radio.
Each radio will sell for $65. The company's costs and revenue
are modeled by the following functions, where x represents
the number of radios produced and sold:
C(x) = 600,000 + 45x
This function models the
company's costs.
R(x) = 65x.
This function models the
company's revenue.
Find and interpret (R – C)(20,000), (R – C)(30,000), and
(R - C)(40,000).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff0964d60-388f-4e03-a4a6-b9b0db132ecf%2F7a1ff495-0d4e-4aca-a4b9-854d9fd53c05%2Fsesvdvb_processed.png&w=3840&q=75)
Transcribed Image Text:A company that sells radios has yearly fixed costs of
$600,000. It costs the company $45 to produce each radio.
Each radio will sell for $65. The company's costs and revenue
are modeled by the following functions, where x represents
the number of radios produced and sold:
C(x) = 600,000 + 45x
This function models the
company's costs.
R(x) = 65x.
This function models the
company's revenue.
Find and interpret (R – C)(20,000), (R – C)(30,000), and
(R - C)(40,000).
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