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nikklg [1K]
3 years ago
5

Mesa Corp. allocates overhead to production on the basis of direct labor costs. Mesa’s total estimated overhead is $450,000 and

estimated direct labor is $180,000. Determine the amount of overhead applied to a job which used $20,000 of direct labor.
Business
1 answer:
Oxana [17]3 years ago
6 0

Answer:

Allocated MOH= $50,000

Explanation:

Giving the following information:

Mesa’s total estimated overhead is $450,000 and estimated direct labor is $180,000. Determine the amount of overhead applied to a job which used $20,000 of direct labor

First, we need to calculate the predetermined overhead rate:

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

Predetermined manufacturing overhead rate= 450,000/180,000

Predetermined manufacturing overhead rate= $2.5 per direct labor dollar

Now, we can allocate overhead:

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

Allocated MOH= 2.5*20,000

Allocated MOH= $50,000

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Martin Enterprises needs someone to supply it with 118,000 cartons of machine screws per year to support its manufacturing needs
Bezzdna [24]

Answer:

$15.66 per carton

Explanation:

118,000 cartons of machine screws

equipment cost $785,000

depreciation per year = $785,000 / 5 = $157,000

fixed manufacturing costs $415,000 per year

variable costs per carton = $10.05 x 118,000 = $1,185,900

initial investment in net working capital $68,000

tax rate 24%

discount rate 12%

price per carton?

initial investment = -$853,000

CF₁ = [(R - $1,600,000 - $157,000) x 0.76] + $157,000 = 0.76R - $1,178,320

CF₂ = [(R - $1,600,000 - $157,000) x 0.76] + $157,000 = 0.76R - $1,178,320

CF₃ = [(R - $1,600,000 - $157,000) x 0.76] + $157,000 = 0.76R - $1,178,320

CF₄ = [(R - $1,600,000 - $157,000) x 0.76] + $157,000 = 0.76R - $1,178,320

CF₅ = [(R - $1,600,000 - $157,000) x 0.76] + $157,000 + $68,000 = 0.76R + $1,110,320

$853,000 = (0.76R - $1,178,320) / 1.12 + (0.76R - $1,178,320) / 1.12² + (0.76R - $1,178,320) / 1.12³ + (0.76R - $1,178,320) / 1.12⁴ + (0.76R + $1,110,320 ) / 1.12⁵ = 0.6786R - $1,052,071.43 + 0.6059R - $939,349.49 + 0.541R - $838,704.90 + 0.483R - $748,943.66 + 0.4312R + $630,025.39

$853,000 = 2.7397R - $4,209,094.87

$5,062,094.87 = 2.7397R

R = $5,062,094.87 / 2.7397 = $1,847,682.18

total revenue = $1,847,682.18

revenue per carton = $1,847,682.18 / 118,000 = $15.6583 = $15.66

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