Trudeau's Body Shop incurs total costs given by TC = 2,400 + 100Q. If the price it charges for a paint job is $120, what is its break-even level of output? 20 paint jobs 90 paint jobs 60 paint jobs 120 paint jobs 40 paint jobs
Trudeau's Body Shop incurs total costs given by TC = 2,400 + 100Q. If the price it charges for a paint job is $120, what is its break-even level of output? 20 paint jobs 90 paint jobs 60 paint jobs 120 paint jobs 40 paint jobs
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Question
![**Break-even Analysis for Trudeau’s Body Shop**
Trudeau’s Body Shop incurs total costs given by the formula:
\[ TC = 2,400 + 100Q \]
Where:
- \( TC \) is the total cost,
- \( Q \) is the number of paint jobs.
The price charged for a paint job is $120. To find the break-even level of output, determine the number of paint jobs (\( Q \)) where total revenue equals total costs.
**Options for the Break-even Output:**
- 20 paint jobs
- 90 paint jobs
- 60 paint jobs
- 120 paint jobs
- 40 paint jobs
**Solution Approach:**
To find the break-even point, set total revenue equal to total costs:
\[ 120Q = 2,400 + 100Q \]
Solve for \( Q \) to find the break-even level of output.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fed9db0b8-15de-4dbf-a8bb-912e6e0fe860%2Ff01c3696-ee57-457c-891b-c46a7b887089%2F8ytp6if_processed.jpeg&w=3840&q=75)
Transcribed Image Text:**Break-even Analysis for Trudeau’s Body Shop**
Trudeau’s Body Shop incurs total costs given by the formula:
\[ TC = 2,400 + 100Q \]
Where:
- \( TC \) is the total cost,
- \( Q \) is the number of paint jobs.
The price charged for a paint job is $120. To find the break-even level of output, determine the number of paint jobs (\( Q \)) where total revenue equals total costs.
**Options for the Break-even Output:**
- 20 paint jobs
- 90 paint jobs
- 60 paint jobs
- 120 paint jobs
- 40 paint jobs
**Solution Approach:**
To find the break-even point, set total revenue equal to total costs:
\[ 120Q = 2,400 + 100Q \]
Solve for \( Q \) to find the break-even level of output.
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