In: Accounting
Fanning Manufacturing Company reported the following data
regarding a product it manufactures and sells. The sales price is
$48.
| Variable costs | |||
| Manufacturing | $ | 18 | per unit |
| Selling | 4 | per unit | |
| Fixed costs | |||
| Manufacturing | $ | 154,000 | per year |
| Selling and administrative | $ | 189,200 | per year |
Required
Use the per-unit contribution margin approach to determine the break-even point in units and dollars.
Use the per-unit contribution margin approach to determine the level of sales in units and dollars required to obtain a profit of $187,200.
Suppose that variable selling costs could be eliminated by employing a salaried sales force. If the company could sell 20,300 units, how much could it pay in salaries for salespeople and still have a profit of $187,200? (Hint: Use the equation method.)
| a.) | Per unit Contribution Margin | 26 | =48-18-4 |
| ( Sales price - Variable Costs) | |||
| Breakeven points in Units | 13,200 | =(154000+189200)/26 | |
| ( Fixed Costs / per unit Contribution margin ) | |||
| Breakeven points in Dollars | $ 633,600 | =13200*48 | |
| ( Breakeven points in Units x sales price ) | |||
| b.) | Level of sales in units | 20,400 | =(154000+189200+187200)/26 |
| ( Fixed Costs + Profit )/ per unit Contribution margin | |||
| Level of sales in dollars | $ 979,200 | =20400*48 | |
| ( Level of sales in units x sales price ) | |||
| c.) | Let Assume the salaries for sales person be Y |
| ( 20,300 x ( 48 - 18 ) ) - (154,000+189,200) - Y = 187,200 | |
| (20,300 x 30 ) - 343,200 - Y = 187,200 | |
| 609,000 - 343,200 - Y = 187,200 | |
| 265,800 - Y = 187,200 | |
| Y = 265,800 - 187,200 | |
| Y = 78,600 | |
| It could pay in salaries of $ 78,600 and still have a profit of $ 187,200 ) | |