Final answer:
The predetermined overhead rate based on direct labor cost is calculated to be 59.34%. The ending balance for each job as of April 30 is $5,444 for Job 114, -$11,351 for Job 115, and $10,599 for Job 116. The ending balance of Work in Process as of April 30 is $16,043. The cost of goods sold for April is $16,368. The price of the one job that was sold during April is $20,460.
Step-by-step explanation:
The predetermined overhead rate based on direct labor cost can be calculated by dividing the estimated overhead costs by the estimated direct labor costs. In this case, the estimated overhead costs are $4,535 and the estimated direct labor costs are $7,640. Therefore, the predetermined overhead rate would be:
Predetermined Overhead Rate = (Estimated Overhead Costs / Estimated Direct Labor Costs) x 100
Predetermined Overhead Rate = ($4,535 / $7,640) x 100 = 59.34%
To calculate the ending balance for each job, we need to consider the costs incurred and subtract the costs transferred out. Let's calculate the ending balance for each job:
Job 114: Direct Materials + Direct Labor + Applied Overhead - Transferred Out
Job 114: $2,384 + $1,800 + $1,260 - $0 = $5,444
Job 115: $2,603 + $1,420 + $994 - $16,368 (Transferred Out) = -$11,351
Job 116: $3,085 + $4,420 + $3,094 - $0 = $10,599
The ending balance for Work in Process can be calculated by summing up the ending balances of all jobs still in progress. Therefore, the ending balance of Work in Process would be:
Work in Process: Ending Balance of Job 114 + Ending Balance of Job 116 = $5,444 + $10,599 = $16,043
The cost of goods sold for April can be calculated by summing up the costs of all completed and transferred jobs. In this case, only Job 115 was completed and transferred. Therefore, the cost of goods sold for April would be:
Cost of Goods Sold: Transferred Out of Job 115 = $16,368
To calculate the price of the job that was sold during April, we need to multiply the cost by 1.25. Therefore, the price of the job would be:
Price: Cost of Job 115 x 1.25 = $16,368 x 1.25 = $20,460