Questions 5 and 6 refer to the following problem: At the end of the year, a comp
ID: 2462314 • Letter: Q
Question
Questions 5 and 6 refer to the following problem:
At the end of the year, a company offered to buy 4,800 units of a product from X Company for $12.00 each instead of the company's regular price of $19.00 each. The following functional income statement is for the 61,400 units of the product that X Company has already made and sold to its regular customers:
Fixed cost of goods sold for the year was $131,396, and fixed selling and administrative costs were $62,014. The special order product has some unique features that will require additional material costs of $0.86 per unit and the rental of special equipment for $3,500.
5. Profit on the special order would be ______
6. Assume the following fact: regular variable selling and administrative costs include sales commissions equal to 3% of sales, but there will be no sales commissions on the special order.This will cause the special order profit to increase by _______
Sales $1,166,600 Cost of goods sold 493,656 Gross margin $672,944 Selling and administrative costs 144,904 Profit $528,040Explanation / Answer
5.
Variable cost of goods sold per unit = (493,656 – 131,396) / 61,400 = $5.9
Variable selling and administrative cost = (144,904 – 62,014) / 61,400 = $1.35
Statement of earnings through the special order:
Particulars
Amount
Sales (4,800 × $12)
$57,600
Less: Variable cost of goods sold {4,800 × ($5.9 + $0.86)}
$32,448
Less: Rental of special equipment
$3,500
Gross margin
$21,652
Less: Variable selling and administrative cost (4,800 × $1.35)
$6,480
Profit
$15,172
Profit on special order would be $15,172.
6.
Sales commission = 3% × $12 × 4,800 = $1,728
This amount of expense would decrease, causing increase in profit by $1,728.
Particulars
Amount
Sales (4,800 × $12)
$57,600
Less: Variable cost of goods sold {4,800 × ($5.9 + $0.86)}
$32,448
Less: Rental of special equipment
$3,500
Gross margin
$21,652
Less: Variable selling and administrative cost (4,800 × $1.35)
$6,480
Profit
$15,172
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