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Bad White [126]
3 years ago
13

Arrojo Corporation manufactures two products: Product X71B and Product C91I. The company uses a plantwide overhead rate based on

direct labor-hours. It is considering implementing an activity-based costing (ABC) system that allocates its manufacturing overhead to four cost pools. The following additional information is available for the company as a whole and for Products X71B and C91I.
Activity Cost Pool Activity Measure Total Cost Total Activity
Machining Machine-hours $275,000 11,000 MHs
Machine setups Number of setups $210,000 350 setups
Product design Number of products $48,000 2 products
General factory Direct labor-hours $300,000 $10,000 DLHs
Activity Measure Product X71B Product C911
Machine-hours 5,000 6,000
Number of setups 220 130
Number of products 1 1
Direct labor-hours 6,000 4,000
Using the plantwide overhead rate, how much manufacturing overhead cost would be allocated to Product X71B?
A) $416,500.
B) $499,800.
C) S333,200.
D) $372,000.
Business
1 answer:
ollegr [7]3 years ago
5 0

Answer:

Allocated MOH= $499,800

Explanation:

<u>First, we need to calculate the predetermined overhead rate:</u>

<u></u>

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

total estimated overhead costs for the period= 275,000 + 210,000 + 48,000 + 300,000= $833,000

Direct labor hours= 10,000

Predetermined manufacturing overhead rate= 833,000 / 10,000

Predetermined manufacturing overhead rate= $83.3 per direct labor hour

<u>Now, we can allocate overhead to product X71B:</u>

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

Allocated MOH=  83.3*6,000

Allocated MOH= $499,800

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$35,000

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7 0
3 years ago
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5 0
2 years ago
Lincoln Park Co. has a bond outstanding with a coupon rate of 6.04 percent and semiannual payments. The yield to maturity is 6.1
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Answer:

value of the bond = $2,033.33

Explanation:

We know,

Value of the bond, B_{0} = [I * \frac{1 - (1 + i)^{-n}}{i}] + \frac{FV}{(1 + i)^n}

Here,

Face value of par value, FV = $2,000

Coupon payment, I = Face value or Par value × coupon rate

Coupon payment, I = $2,000 × 6.04%

Coupon payment, I = $128

yield to maturity, i = 6.1% = 0.061

number of years, n = 15

Therefore, putting the value in the formula, we can get,

B_{0} = [128 * \frac{1 - (1 + 0.061)^{-7}}{0.061}] + [\frac{2,000}{(1 + 0.061)^7}]

or, B_{0} = [128 * \frac{1 - (1.061)^{-7}}{0.061}] + [\frac{2,000}{(1.061)^7}]

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