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Marrrta [24]
3 years ago
10

Darden Corporation uses the weighted-average method in its process costing system. The first processing department, the Welding

Department, started the month with 19,600 units in its beginning work in process inventory that were 10% complete with respect to conversion costs. The conversion cost in this beginning work in process inventory was $20,200. An additional 92,000 units were started into production during the month. There were 25,000 units in the ending work in process inventory of the Welding Department that were 70% complete with respect to conversion costs. A total of $844,880 in conversion costs were incurred in the department during the month. The cost per equivalent unit for conversion costs for the month is closest to:
a. $8.486b. $9.965c. $8.738d. $9.200
Business
1 answer:
otez555 [7]3 years ago
8 0

Answer:

The answer is: The conversion cost per equivalent unit is closest to:           A) $8.486

Explanation:

We first have to determine the number of equivalent units that the welding department processed.

  • started with 19,600 units at 10%, so they needed 90% of work to be finished. This is equivalent to 17,640 units processed (= 19,600 x 90%)
  • 92,000 new units entered the welding process but only 67,000 units were finished by the end of the month.
  • 25,000 units were only 70% complete which is equivalent to 17,500 units processed

So the total number of equivalent units processed during that month by the welding department was 17,640 + 67,000 + 17,500 = 102,140 units

The total conversion costs for the month were $844,880, so the conversion cost per equivalent unit is $8.27.

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astraxan [27]

Answer:

<u>The actual direct labor hours are 45,000.</u>

<u>The overhead rate for Year 2 is $1.74.</u>

Explanation:

Compute the actual direct labor hours:

\begin{aligned}\text{Actual direct labor hours}&=\dfrac{\text{Applied overheads}}{\text{Overhead rate}}\\&=\dfrac{\$76,500}{1.7}\\&=45,000\end{aligned}

<u>Therefore, the actual direct labor hours are 45,000.</u>

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\begin{aligned}\text{Overhead rate}&=\dfrac{\text{Actual overheads}}{\text{Actual direct labor hours}}\\&=\dfrac{\$78,300}{45,000}\\&=1.74\end{aligned}

<u>Therefore, the overhead rate for Year 2 is $1.74.</u>

<u />

Working note:

Calculate the overhead rate for Year 1:

\begin{aligned}\text{Overhead rate}&=\dfrac{\text{Budgeted overheads}}{\text{Estimated direct labor hours}}\\&=\dfrac{\$74,800}{44,000}\\&=1.7\end{aligned}

7 0
3 years ago
One year after graduating from college, sam earned $42,000. each year, he earned $4000 more. what function, written in sequence
Shalnov [3]
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6 0
3 years ago
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dimaraw [331]

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daser333 [38]

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3 0
3 years ago
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GenaCL600 [577]
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