Brief Exercise 20-8
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NoFly Corporation sells three different models of a mosquito
“zapper.” Model A12 sells for $55 and has variable costs of $43.
Model B22 sells for $110 and has variable costs of $72. Model C124
sells for $416 and has variable costs of $321. The sales mix of the
three models is A12, 60%; B22, 30%; and C124, 10%.
If the company has fixed costs of $192,766, how many units of each
model must the company sell in order to break even? (Round Per unit
values to 2 decimal palces, e.g. 15.25 and final answers to 0
decimal places, e.g. 5,275.)
Model
A12
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B22
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C124
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Total break-even
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units
Nofly Corporation : | |||||||
Particulars | Model A12 | Model B22 | Model C124 | ||||
Selling price | 55 | 110 | 416 | ||||
Less: Variable costs | 43 | 72 | 321 | ||||
Contribution margin | 12 | 38 | 95 | ||||
Salex mix ratio | 60% | 30% | 10% | ||||
Weighted average contribution margin = (12*60%)+(38*30%)+(95*10%) | $ 28.10 | Per unit | |||||
Total break even (in units) = Fixed costs / Contribution margin per unit | |||||||
192766/28.1 | |||||||
6860 | Units | ||||||
Now, These units will be apportioned to particular models In their sales mix ratio… | |||||||
Total break even units = 6860 units | |||||||
Model A12 | Model B22 | Model C124 | |||||
Sales mix ratio | 60% | 30% | 10% | ||||
No of units | 4116 | 2058 | 686 | ||||
6860*60% | 6860*30% | 6860*10% |
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