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14 May, 14:57

ABC Manufacturing Inc. ends the month with two jobs still in progress. Job 5 has $10,000 of materials, $2,000 of direct labor and $8,000 of manufacturing overhead allocated. Job 6 was $30,000 of materials, $2,000 of direct labor and $10,000 of manufacturing overhead allocated. The cost of goods sold for the month was $40,000 and of that 30% was overhead. There were no finished goods in stock as the month ends. If the manufacturing overhead is underallocated by $10,000, which of the following choices would be the correct way to prorate it, assuming the proration is based on the allocated overhead in the ending balances of work-in-process, finished goods, and cost of goods sold?

a. Job 5 would be allocated another $2,500 of cost

b. Job 6 would be allocated another $4,000 of cost

c. Cost of goods sold would be reduced by $3,300

d. Cost of goods sold would be increase by $10,000

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Answers (1)
  1. 14 May, 17:09
    0
    Cost of goods sold should be Increased by $4,000

    Explanation:

    Overhead allocated to Job 5 = $8,000

    Overhead allocated to Job 6 = $10,000

    Overhead allocated to cost of goods sold = 40,000 x 30%

    = $12,000

    Total overhead allocated = Overhead allocated to Job 5 + Overhead allocated to Job 6 + Overhead allocated to cost of goods sold

    = 8,000 + 10,000 + 12,000

    = $30,000

    Overhead allocation percentage of Job 5 = Overhead allocated to Job 5/Total overhead allocated

    = 8,000/30,000

    = 26.7%

    Overhead allocation percentage of job 6 = Overhead allocated to Job 6/Total overhead allocated

    = 10,000/30,000

    = 33.3%

    Overhead allocation percentage of Cost of goods sold = Overhead allocated to cost of goods sold/Total overhead allocated

    = 12,000/30,000

    = 40%

    Under allocated overhead = $10,000

    Thus, Under allocated overhead to be allocated to cost of goods sold = Under allocated overhead x Overhead allocation percentage of cost of goods sold

    = 10,000 x 40%

    = $4,000

    Thus, Cost of goods sold should be Increased by $4,000
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