Biscuit Company sells its product for $50. In addition, it has a variable cost ratio of 45 percent and total fixed costs of $6,875. What is the break-even point in units for Biscuit Company?
a. 250 units
b. 3,600 units
c. 375 units
d. 2,400 units
8. Biscuit Company sells its product for $50. In addition, it has a variable cost ratio of 55 percent and total fixed costs of $6,875. How many units must be sold in order to obtain a before-tax profit of $12,000?
a. 480 units
b. 240 units
c. 600 units
d. 839 units
9. Biscuit Company sells its product for $50. In addition, it has a variable cost ratio of 45 percent and total fixed costs of $6,875. What is the break-even point in sales dollars for Biscuit Company?
a. $2,750
b. $3,125
c. $6,875
d. $12,500
| Solution: | ||||||||||
| Q7: | Break-even point in units for Biscuit Company is calculated below: | |||||||||
| Formula | Fixed cost/Selling Price-Variable cost | |||||||||
| = | $6875/$50-($50*45%) | |||||||||
| = | $6875/$27.5 | |||||||||
| = | 250 Units | (i.e Option A) | ||||||||
| Q8: | Units must be sold in order to obtain a before-tax profit of $12,000 | |||||||||
| Let number of units sold = | x | |||||||||
| So, | x*($50-$27.5)-$6875 | = | $12,000 | |||||||
| $22.5x | = | $18,875 | ||||||||
| x | = | $18875/$22.5 | ||||||||
| x | = | 839 units (i.e. Option D) | ||||||||
| Q9: | Break-even point in sales dollars for Biscuit Company | |||||||||
| Formula | = | Break even Point in units calculated in Q 7 above*Selling Price | ||||||||
| = | 250 units*$50 | |||||||||
| = | $12500(i.e Option D) | |||||||||
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