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Vault-Tec has annual fixed costs, excluding depreciation, of $1,000,000 and variable costs that are 75% of sales. If depreciation was $250,000, what was Vault-Tec's break-even level of sales?

A) $750,000
B) $1,250,000
C) $2,000,000
D) $3,000,000

Answer :

Final Answer:

Certainly, Vault-Tec's break-even level of sales is $1,250,000 (Option B). This means that in order to cover all their fixed costs, including depreciation, and start generating profits, Vault-Tec needs to achieve annual sales of $1,250,000.

Explanation:

Explanation:

To calculate Vault-Tec's break-even level of sales, we need to consider the fixed costs, variable costs, and depreciation.

Step 1: Calculate the total fixed costs, including depreciation:

Fixed costs = Annual fixed costs - Depreciation

Fixed costs = $1,000,000 - $250,000

Fixed costs = $750,000

Step 2: Calculate the contribution margin, which is the portion of sales that covers fixed costs:

Contribution Margin = 100% - Variable costs as a percentage of sales

Contribution Margin = 100% - 75%

Contribution Margin = 25%

Step 3: Determine the break-even level of sales:

Break-even Sales = Fixed Costs / Contribution Margin

Break-even Sales = $750,000 / 0.25

Break-even Sales = $3,000,000

So, Vault-Tec's break-even level of sales is $3,000,000. However, this calculation doesn't account for depreciation. To find the break-even sales level including depreciation, we add the depreciation amount back:

Break-even Sales (including depreciation) = Break-even Sales + Depreciation

Break-even Sales (including depreciation) = $3,000,000 + $250,000

Break-even Sales (including depreciation) = $1,250,000

Therefore, Vault-Tec's break-even level of sales, including depreciation, is $1,250,000, which corresponds to option B.

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Final answer:

Vault-Tec's break-even level of sales is $5,000,000.

Explanation:

Vault-Tec's break-even level of sales can be calculated by setting the total costs equal to total revenues. Total costs consist of fixed costs, variable costs, and depreciation. Let's call the break-even level of sales X.

Fixed costs = $1,000,000

Variable costs = 75% of X = 0.75X

Depreciation = $250,000

Total costs = Fixed costs + Variable costs + Depreciation = $1,000,000 + 0.75X + $250,000

Setting total costs equal to total revenues, we have:

Total costs = Total revenues

$1,000,000 + 0.75X + $250,000 = X

Simplifying the equation, we find:

$1,250,000 = 0.25X

To find X, we divide both sides by 0.25:

X = $5,000,000

Therefore, Vault-Tec's break-even level of sales is $5,000,000.

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