In: Accounting
Break-Even Sales and Cost-Volume-Profit Graph
For the coming year, Bernardino Company anticipates a unit selling price of $56, a unit variable cost of $28, and fixed costs of $313,600.
Instructions:
1. Compute the anticipated break-even sales in
units.
units
2. Compute the sales (units) required to
realize operating income of $109,200.
units
3. Construct a cost-volume-profit graph on paper, assuming maximum sales of 22,400 units within the relevant range. From your chart, indicate whether each of the following sales levels would produce a profit, a loss, or break-even.
| $879,200 | |
| $784,000 | |
| $627,200 | |
| $470,400 | |
| $375,200 | 
4. Determine the probable operating income
(loss) if sales total 17,900 units. If required, use the minus sign
to indicate a loss.
$  
Answer :-
1 ) :-
| Particulars | Units | 
| Contribution margin per unit | 
 = $56 - $28 = $28  | 
| Break-even sales in units | 
 = $313,600 / $28 = 11,200 Units  | 
2 ) :-
| Particulars | Units | 
| Desired contribution | 
 = $109,200 + $313,600 = $422,800  | 
| Sales units | 
 = $422,800 / $28 = 15,100 Units  | 
3 ) :-
Here we need to find out the Break even value .
Break even = [ 22,400 units / 2 ] * $56
= 11,200 * $56
= $627,200
Break even = $627,200
| $879,200 | Profit | 
| $784,000 | Profit | 
| $627,200 | Break-even | 
| $470,400 | Loss | 
| $375,200 | Loss | 
4 ) :-
| Particulars | Amount | 
| Total contribution margin earned | 
 = 17,900 units * $28 = $501,200  | 
| Net income | 
 = $501,200 - $313,600 = $187,600 [ Profit ]  |