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Naily [24]
3 years ago
9

Dozier Company produced and sold 1,000 units during its first month of operations. It reported the following costs and expenses

for the month: Direct materials $ 70,000 Direct labor $ 35,500 Variable manufacturing overhead $ 15,400 Fixed manufacturing overhead 28,300 Total manufacturing overhead $ 43,700 Variable selling expense $ 12,200 Fixed selling expense 18,400 Total selling expense $ 30,600 Variable administrative expense $ 4,100 Fixed administrative expense 25,200 Total administrative expense $ 29,300 Required: 1. With respect to cost classifications for preparing financial statements: a. What is the total product cost
Business
1 answer:
Airida [17]3 years ago
5 0

Answer:

Explanation:

Hi, I have attached the full question as images below

Total Product Cost = ($70,000 + $35,500 + $43,700) ÷ 1,000 = $149.20

Total Period Cost = $30,600 + $29,300 = $59,900

Total Direct Manufacturing Cost = $70,000 + $35,500 + $15,400 = $120,900

Total Indirect Manufacturing Cost = $28,300

Total Manufacturing Cost  = $70,000 + $35,500 + $43,700 = $149,200

Total Non Manufacturing Cost = $30,600 + $29,300 = $59,900

Total Conversion Cost = $35,500 + $43,700 = $79,200

Total Prime Cost = $70,000 + $35,500 = $105,500

Total Variable Manufacturing Cost = $70,000 + $35,500 + $15,400 = $120,000

Total Fixed Costs = $25,200 + $18,400 + $28,300 = $71,900

Variable Cost per unit = ($70,000 + $35,500 + $15,400 + $12,200 + $4,100) ÷ 1000 = $137.20

Incremental manufacturing cost = ($70,000 + $35,500 + $15,400) ÷ 1,000 = $120.90

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The geometric average return for this stock was <u>8.64%</u>.

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Geometric average return refers to the return which will result in the correct compounded dollars at the end of the time period.

Geometric average return can be computed using the following formula:

Geometric average return = {[(1 + r1)(1 + r2) ... (1 + rn)]^(1/n)} - 1 ......... (1)

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For the stock in the question, we have:

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r3 = 19.85%, or 0.1985

r4 = 25.35%, or 0.2535

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Substituting the values into equation (1), we have:

Geometric average return = {[(1 + 0.0962)(1 - 0.1465)(1 + 0.1985)(1 + 0.2535)(1 + 0.0765)]^(1/5)} - 1

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