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TiliK225 [7]
3 years ago
13

Armour, Inc., an advertising agency, applies overhead to jobs on the basis of direct professional labor hours. Overhead was esti

mated to be $216,000, direct professional labor hours were estimated to be 18,000, and direct professional labor cost was projected to be $270,000. During the year, Armour incurred actual overhead costs of $212,000, actual direct professional labor hours of 17,500, and actual direct labor cost of $317,000. By year-end, the firm's overhead was:
a. $2,000 underapplied.
b. $6,000 underapplied.
c. $4,000 underapplied
d. $2,000 overapplied
e. $4,000 overapplied.
Business
1 answer:
monitta3 years ago
3 0

Answer:

a. $2,000 underapplied.

Explanation:

Estimated Overhead = $216,000

Estimated Professional hours = 18,000

Predetermined overhead rate = $216,000 / 18,000 = $12 per hour

Actual Professional hours = 17,500

Overhead applied = $12 x 17,500 hours = $210,000

Actual overhead = $212,000

Under applied overhead = Applied overhead - Actual overhead

Under applied overhead = $210,000 - $212,000

Under applied overhead = $2,000

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a) The determination of the optimal size of the order assuming an EOQ model for the local coffee shop is <u>265 pounds</u>.

b) The total cost in the new coffee shop where the demand for coffee increased to 4,000 pounds at an order size of 265 pounds per order (assuming a unit cost of $3 per pound) is <u>$253,500</u>.

<h3>What is the EOQ Model?</h3>

The economic order quantity (EOQ) model calculates the ideal order quantity a company should purchase to minimize inventory costs such as holding costs, shortage costs, and order costs.

It is determined using the following model:

EOQ = square root of: 2 (ordering costs)(demand rate) / holding costs.

Thus, the EOQ model can be worked out as follows:

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a) The annual demand for coffee = 3,500 pounds

Holding cost per pound = $10

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EOQ = square root of: 2 ($100 x 3,500) / $10

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The annual demand for coffee = 4,000 pounds

Holding cost per pound = $60

Ordering cost = $100

EOQ (Order size) = 265 pounds

Assumed unit cost per pound = $3

The total cost in the new coffee shop = $

Annual holding cost = $240,000 ($60 x 4,000)

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Annual purchase cost = $12,000 (4,000 x $3)

Total costs = $253,500

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