In: Accounting
The information given in the below table pertains to Brigham Company for last month. 50,000 units are sold for $220 per unit. The fixed expenses are $3,000,000 per month, and the variable expenses per unit include the items given in the below table.
Item: Amount
Direct Materials $60 per unit
Direct Labor $35 per unit
Variable Manufacturing Overhead $25 per unit
Variable Selling and Administrative Expenses $20 per unit
16. What is the unit contribution margin?
$80 per unit
$125 per unit
$140 per unit
$175 per unit
None of the above
17. What is the break-even point in dollar sales?
$3,000,000
$4,000,000
$8,250,000
$11,000,000
None of the above
18. What is the net operating income for last month?
$1,000,000
$4,000,000
$8,000,000
$8,250,000
None of the above
19. What is the company’s margin of safety in percentage terms?
25%
33.33%
36.36%
75%
None of the above
20. What is the number of units that should be sold to earn a target profit of $1,500,000?
18,750 units
37,500 units
50,000 units
56,250 units
None of the above
16) unit contribution margin
contribution margin = sales - variable cost
= $220 - ($60+$35+$25+$20) (refern note below)
= $80 per unit
17) Break even point in dollars
Break even point
= Fixed cost/contribution per unit
= $3,000,000/$80
=37500 units
Break even point in dollars
= Number of units × selling price per unit
=37500 ×$220
=$8,250,000
18) net operating income
Particulars | Amount |
Sales (50000×$220) | $11,000,000 |
Less: Variable cost 50000 × ($60+$35+$25+$20) Refer note below |
$7,000,000 |
Less : Fixed cost | $3,000,000 |
Net income | $1,000,000 |
19) margin of safety in percentage terms
Margin of safety
=(Current sales-break even sales)/current sales×100
= $11,000,000 - $8,250,000/11,000,000×100
= 25%
20) number of units to be sold to earn a profit of
$1,500,000
Sales (in units)
= Fixed cost + profit/contribution per unit
= $3,000,000 + $1,500,000/$80
= 56250 units.
Note:
Variable cost
= Direct materials + direct labour + variable manufacturing overhead + variable selling and administrative expenses
= $60+$35+$25+$20
= $140 per unit.