In: Accounting
X company has the following information concerning the 2 products that it sells.
Product 1 | Product 2 | |||
Sales Price per unit |
$800 | $300 | ||
Variable cost per unit | $500 | $200 |
The company sells 12 units of Product 2 for each unit of Product 1 that it sells. How many units of Product 2 must it sell to breakeven if fixed costs total $75,000?
Break even point in dollar sales = Fixed Expenses / Contribution Margin % for the company | ||||||
Contribution Margin % for the company = Total Contribution Margin / Total sales | ||||||
Product 1 | Product 2 | Total | ||||
Sales | $800.00 | $3,600.00 | $4,400.00 | |||
less : Variable cost | $500.00 | $2,400.00 | $2,900.00 | |||
Total Contribution Margin | $1,500.00 | |||||
Contribution Margin % for the company = $1500 / $4400 = 34.09% | ||||||
Break even point in dollar sales = $75000 / 34.09% = $2,20,000 | ||||||
Dollar Sales mix ratio = Product 1 : Product 2 = $800 : $3600 = 2:9 | ||||||
Divide the break even dollar sales using above sales mix ratio and then divide individual | ||||||
product dollar sales by their per unit sales price to get break even units for each product. | ||||||
Break even dollar sales for Product 2 = ($2,20,000 / 11) x 9 = $1,80,000 | ||||||
Number of units of Product 2 must be sold to break even = $1,80,000 / $300 = 600 units | ||||||