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Newham Corporation produces and sells two products. In the most recent month, Product R10L had sales of $31,000 and variable expenses of $10,780. Product X96N had sales of $44,000 and variable expenses of $18,470. The fixed expenses of the entire company were $46,060. The break-even point for the entire company is closest to:

Multiple Choice

a.$75,508

b.$75,468

c.$75,310

d.$46,060

User Induane
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2 Answers

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Final answer:

The break-even point for Newham Corporation is calculated by finding the level of sales where total revenue equals total expenses. The calculations indicate a break-even point close to $75,508, which is Option a in the choices provided.

Step-by-step explanation:

To calculate the break-even point for Newham Corporation, we need to find the level of sales at which total revenue equals total expenses (total fixed costs + total variable costs). First, let's calculate the contribution margin for each product by subtracting the variable expenses from the sales. Then, we sum the contribution margins and divide the total fixed expenses by this sum.

Product R10L's contribution margin = $31,000 - $10,780 = $20,220.
Product X96N's contribution margin = $44,000 - $18,470 = $25,530.
Total contribution margin = $20,220 + $25,530 = $45,750.

Now, we divide the total fixed expenses by the total contribution margin to find the break-even point:
Break-even point = Total fixed expenses / Total contribution margin = $46,060 / $45,750 ≈ $1.0068 per dollar of contribution margin.

To find the break-even sales in dollars, multiply the break-even point per dollar of contribution margin by the total sales ($31,000 + $44,000 = $75,000), which gives us:

Break-even sales = Break-even point per dollar of contribution margin * Total sales
Break-even sales ≈ $1.0068 * $75,000
Break-even sales ≈ $75,510

The closest answer to our calculation is $75,508 (Option a).

User UnR
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Answer:

a.$75,508

Step-by-step explanation:

Newham Corporation

Break Even Sales = Fixed Expenses/ 1- (Variable Expenses/ Sales)

We combined the Break Even Sales by adding the sales of the two products and the variable expenses of the two products.

Break Even Sales =$46,060/1-($10,780+$18,470/$31,000+ $44,000)

Break Even Sales =$46,060/1-(29250/75,000)

Break Even Sales =$46,060/ 1-0.39

Break Even Sales =$46,060/ 0.61

Break Even Sales = $75,508.19

User Russellelbert
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