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vovangra [49]
3 years ago
10

Ikerd Company applies manufacturing overhead to jobs on the basis of machine hours used. Overhead costs are expected to total $3

00,000 for the year, and machine usage is estimated at 125,000 hours.
For the year, $322,000 of overhead costs are incurred and 130,000 hours are used.

Manufacturing overhead rate $Ikerd Company applies manufacturing overhead to jo per machine hour
Manufacturing Overhead $Ikerd Company applies manufacturing overhead to jo
Prepare the adjusting entry to assign the under- or overapplied overhead for the year to cost of goods sold.
Business
1 answer:
gladu [14]3 years ago
5 0

Answer:

Instructions are listed below

Explanation:

Giving the following information:

Overhead costs are expected to total $300,000 for the year, and machine usage is estimated at 125,000 hours.

For the year, $322,000 of overhead costs are incurred and 130,000 hours are used.

<u>First, we need to calculate the estimated overhead rate. Then, we can apply overhead based on actual machine hours. Finally, we determine the under/over allocated overhead.</u>

To calculate the estimated manufacturing overhead rate we need to use the following formula:

Estimated manufacturing overhead rate= total estimated overhead costs for the period/ total amount of allocation base

Estimated manufacturing overhead rate= 300,000/125,000= $2.4 per machine-hour

Now, we can allocate overhead:

Allocated MOH= Estimated manufacturing overhead rate* Actual amount of allocation base

Allocated MOH= 2.4*130,000= $312,000

Over/under allocation= real MOH - allocated MOH

Over/under allocation= 322,000 - 312,000= $10,000 underallocated

Cost of goods sold               10,000

                      Factory overhead               10,000

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Answer:

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Explanation:

C(x) = 50,000 + 100x + x³

R(x) = 3400x

P(x) = R(x) - C(x)

      = 3400x - [50,000 + 100x + x³]

      = 3400x - 50,000 - 100x - x³

      = 3300x - 50,000 - x³   .................... (A)

P'(x) = 3300(1) - 0 - 3x²

       = 3300 - 3x²

At a critical point, P'(x) = 0

∴   0 = 3300 - 3x²

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     x = ± \sqrt{1100}

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P(\sqrt{1100}) = -6 (\sqrt{1100})   < 0

by second derivative, 'P' max at    x = \sqrt{1100} = 33.17 (rounds)

since x =  \sqrt{1100} ,

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Therefore, Maximum Profit

P(\sqrt{1100}) = 3300\sqrt{1100} - 50000 - \sqrt{1100} ^{3}

              = 3300(33.17) - 50,000 - 33.17³

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              = 22,965.74

Maximum profit is 22,966 to the nearest whole number

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Oscar owns a building that is destroyed in a hurricane. His adjusted basis in the building before the hurricane is $130,000. His
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Answer: $132,000

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