A firm manufactures a product that sells for ​$12 per unit. Variable cost per unit is ​$7 and fixed cost per period is $ 1800. Capacity per period is 800 units. Perform a​ break-even analysis showing a detailed​ break-even chart.

Here is the break-even chart based on the information provided:

- The **Total Revenue** line starts from the origin with a slope of $12 (revenue per unit).
- The **Total Cost** line starts at $1,800 (the fixed cost) and increases by $7 per unit.
- The break-even point occurs at 360 units and $4,320 in revenue, where the two lines intersect.

Would you like further details or clarification?

### Relative Questions:
1. How would changes in variable costs impact the break-even point?
2. What happens to the break-even point if fixed costs increase by 10%?
3. How is profit calculated beyond the break-even point?
4. If the selling price decreases to $10 per unit, what is the new break-even point?
5. How do economies of scale affect the break-even analysis?

#### Tip: 
To lower the break-even point, you can reduce fixed costs, increase the selling price, or reduce variable costs.

A firm manufactures a product that sells for $12 per unit. Variable cost per unit is $7 and fixed cost per period is $1800. Capacity per period is 800 units. Perform a break-even analysis showing a detailed break-even chart.

Perform a detailed break-even analysis for a firm that sells a product for $12 per unit with a variable cost of $7 per unit and fixed costs of $1800. Learn how to calculate the break-even point at 360 units, using linear revenue and cost functions. Suitable for Grades 10-12.

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