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Dartmouth Company produces a single product with a price of $12, variable cost per unit of $3, and total fixed cost of $7,200.

Dartmouth's break-even point in units
a. is 600.
b. is 480.
c. is 1,000.
d. is 800.
e. cannot be determined from the information given

User Reflective
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1 Answer

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Price beats cost, margin's song rings, fixed waits in shadows, a dance it craves. Eight hundred whispers, break-even's kiss, where profit paints the dawn, and loss takes miss.

The correct answer is d. 800.

Here's how to calculate Dartmouth's break-even point:

Calculate the contribution margin per unit:

Contribution Margin = Price per unit - Variable Cost per unit

Contribution Margin = $12 - $3

Contribution Margin = $9

Calculate the break-even point in units:

Break-even Point (units) = Fixed Costs / Contribution Margin per unit

Break-even Point (units) = $7,200 / $9

Break-even Point (units) = 800

Therefore, Dartmouth needs to sell 800 units to cover its total fixed costs and reach the break-even point where profit is zero. Options a, b, and c are incorrect calculations based on various mistakes like misidentifying contribution margin or miscalculated division. Option e is not true as we have enough information to calculate the break-even point.

User Alex Shkop
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