Answer:
1. $28
2. $278,040
3. $7,560 under-applied
4. $8.8536
Explanation:
The computation is shown below
1. Predetermined overhead rate = (Total Budgeted: Overhead) ÷ (estimated direct labor-hours)
= $285,600 ÷ 10,200 hours
= $28
2. The applied overhead would be
= Actual direct labor-hours × predetermined overhead rate
= 9,930 hours × $28
= $278,040
3. The over applied or under applied would be
= Actual manufacturing overhead - applied overhead
= $285,600 - $278,040
= $7,560 under-applied
4. Total cost per unit would be
= (Prime Cost + Applied Overhead) ÷ (Number of units)
= ($1,050,000 + $278,040) ÷ (150,000 units
= $1,328,040 ÷ 150,000 units
= $8.8536
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Answer:
Total= 3,120 units
Explanation:
Giving the following information:
production budget:
January= 3,000 units
February= 4,200 units
March= 5,000 units
The company wants to end each month with ending finished goods inventory equal to 10% of the next month’s sales.
Beginning inventory= 300 units.
To calculate the production for any month, we need to use the following formula:
Production= sales + desired ending inventory - beginning inventory
<u>January:</u>
Sales= 3,000
Desired ending inventory= (4,200*0.1)= 420
Beginning inventory= (300)
Total= 3,120 units
Answer:
<u>cost to be accounted for:</u>
beginning cost: 180,000
added cost 756,000
total cost <em> 936,000</em>
<u>cost accounted for:</u>
ending WIP 30,000 x 5.2 = 156,000
trasnsferred-out: 150,000 x 5.2 = 780,000
total cost accounted for <em> 936,000</em>
Explanation:
150,000 completed
50,000 at 60%
weighted average equivalent unit:
complete + percetage of completion ending WIP
150,000 + 50,000 x 60% = 180,000
Cost per unit:
936,000 / 180,000 = 5.2 dollar per unit
we should match the total cost pool with the ending WIP and trasnferred out units
Answer:
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Explanation:
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