1. Contribution per unit = Selling price per unit - Variable cost per unit
= 50-32
=$18
Breakeven point( units) = Fixed cost
Contribution per unit
= $108,000/18
= 6000 units
Breakeven point( sales) = Breakeven point(units) * Selling price per unit
= 6000 * 50
= $300,000
2. If the variable expense per stove increases as a percentage of selling price, It will result in lower break-even point.
Let us take a numerical example.
Assume Selling price increases by 10% from $50 to $55. Initially variable cost is 32/50*100 = 64 % of selling price, now variable cost increases to $55*64% , that is $35.20 per unit.
Contribution per unit= 55- 35.20 = $19.80
Breakeven point( units) = Fixed cost
Contribution per unit
= $108,000/19.80
= 5454 units
Thus breakeven point reduces from 6000 units to 5454 units.
3. New Selling price = 50*(100-10)% = $45
New sales units = 8000 *(100+25)% = 10,000 units
Income Statement | ||
Selling price per unit | $50 | $45 |
Less: Variable expenses | ($32) | ($32) |
Contribution per unit | $18 | $13 |
No. of units | 8,000 | 10,000 |
Total Contribution | $144,000 | $130,000 |
Less: Fixed cost | ($108,000) | ($108,000) |
Net Income | $36,000 | $22,000 |
The proposed changes will lead to decrease in net income by $36,000- $22,000 = $14000. Hence existing selling price of $50 per unit is more profitable.
4. Contribution at new Selling price = $13 per unit
No. of units to be sold to achieve desired profit of $35,000
= Fixed cost+Desired profit
Contribution per unit
= $108,000+$35,000
13
= 11,000 units
Thus to achieve desired profit of $35,000 ,11,000 units to be sold at $ 45 per unit.
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