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Nikitich [7]
3 years ago
11

The Assembly Department uses a process cost accounting system and a weighted-average cost flow assumption. The department adds m

aterials at the beginning of the process and incurs conversion costs uniformly throughout the process. During July, $190,000 of materials costs and $137,100 in conversion costs were charged to the department. The beginning work in process inventory was $93,000 on July 1, comprised of $80,000 of materials costs and $13,000 of conversion costs. Other data for the month of July are as follows: Beginning work in process inventory, 7/1 25,000 units (40% complete) Units completed and transferred out 70,000 units Ending work in process inventory, 7/31 30,000 units (30% complete) What is the total cost assigned to the 70,000 units that were transferred out of the process in July?
Business
1 answer:
Illusion [34]3 years ago
7 0

Answer:

The cost of the transferred-out is $221,200

Explanation:

Materials cost 190,000

Conversion Cost 137,100

Complete and transferred-out 70,000

WIP       30,000 at 100% materials 30% conversion cost

Materials

Complete and transferred-out  + complete portion of ending WIP

70,000 + 30,000 x 100% = 100,000

Cost per unit (190,000+80,000)/100,000 = 2.7

Conversion cost

Complete and transferred-out  + complete portion of ending WIP

70,000 + 30,000 x 30% = 79,000

Cost per unit (137,100+13,000)/79,000 = 1.89

Total cost per equivalent unit  Materials + CC

2.7+1.89 = 3.16

<u>Transferred-out</u>

70,000 x 3.16 = 221,200

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This can also be written as;

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In our case;

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2 years ago
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The amount of money $20,000 is loaned for a period of time 6 years 9 months along with the simple interest $14,200 charged. dete
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A = P(1 + rt)

Where: A = Total Accrued Amount (principal + interest)

P = Principal Amount

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r = Rate of Interest per year in decimal; r = R/100

t = Time Period involved in months

From the question given,

A = $34, 200

P = $20,000

I= $14,200

r = ?

T = 6 years, 9 months = 81 months

<span>Substituting the original equation for r:</span>

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<span>Solving our equation:
r = (1/81)((34200/20000) - 1) = 0.00876543
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