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Ann [662]
4 years ago
6

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

$1,800,000 for the year, and machine usage is estimated at 200,000 hours. In January, $186,000 of overhead costs are incurred and 22,000 machine hours are used. For the remainder of the year, $1,940,000 of additional overhead costs are incurred and 214,000 additional machine hours are worked. Compute the manufacturing overhead rate for the year. Manufacturing overhead rate per machine hour LINK TO TEXT LINK TO TEXT What is the amount of over- or underapplied overhead at January 31? overhead $ LINK TO TEXT LINK TO TEXT What is the amount of over- or underapplied overhead at December 31? overhead $
Business
1 answer:
lisov135 [29]4 years ago
8 0

Answer:

Predetermined overhead rate = $9

January = $12,000 over applied  

December - $2,000 under applied  

Explanation:

For computing the ended overhead amount, first, we have to compute the predetermined overhead rate. The formula is shown below:

Predetermined overhead rate = (Total estimated manufacturing overhead) ÷ (estimated machine labor-hours)

= $1,800,000 ÷ 200,000 hours

= $9

Now we have to find the actual overhead for the January month which equal to

= Actual machine labor-hours × predetermined overhead rate

= 22,00 hours × $9

= $198,000

So, the ending overhead equals to

= Actual manufacturing overhead - actual overhead

= $186,000 - $198,000

= $12,000 over applied  

And, the actual manufacturing overhead for the December month which equal to

= $186,000 + $1,940,000

= $2,126,000

Actual overhead = (22,000 + 214,000) × 9 = $2,124,000

So, the ending overhead equals to

= Actual manufacturing overhead - actual overhead

= $2,126,000 - $2,124,000

= $2,000 under applied  

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Answer: The LP model is given as :

max: 1.180( 420000 A + 500000 B )

subject to : (a.) 7000 A + 2500 B ≤ 100000

(b.) 7000 A ≤ 70000

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Explanation:

Let us assume;

A be the no. of T.V spots

B be the no. of magazine spots

Given:

(a.) Mountain Mist earns a profit margin of $1.80 on each case of soda that it sells.

(b.) Each TV spot costs $7000 and is expected to increase sales by 420,000 cases.

(c.) Each magazine ad costs $2500 and is expected to increase sales by 500,000 cases.

∴ The objective function of this model will be given as :

max: 1.180( 420000 A + 500000 B )

(d.) A total of $100,000 may be spent on TV and magazine ads combined.

(e.) Mountain mist wants to spend no more than $70,000 on TV spots and no more than $50,000 on magazine ads.

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(a.) 7000 A + 2500 B ≤ 100000

(b.) 7000 A ≤ 70000

(c.) 2500 B ≤ 50000

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subject to : (a.) 7000 A + 2500 B ≤ 100000

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Rachel is working on a project that technically allows three activities to be done at the same time. if they were to be implemen
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3 years ago
Michael Company reports the following account balances at the end of the first year of​ operations: Revenues $ 160 comma 000 Cos
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Answer:

$46,000

Explanation:

The computation of the total liabilities at the end of the first​ year is shown below:

We know that

Total assets = Total liabilities + stockholder equity

where,

Total assets = Cash + land + short term investment

                    = $102,000 + $40,000 + $14,000

                    = $156,000

Stockholder equity = Common stock + net income - dividend paid

                                = $50,000 + 72,000 - $12,000

                                = $110,000

So, the total liabilities would be

= $156,000 - $110,000

= $46,000

Working Note:

The net income is

= Revenue - cost of goods sold - Salaries Expense -  Utilities Expense - Advertising Expense ​

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3 0
3 years ago
Marc, a single taxpayer, earns $60,000 in taxable income and $5,000 in
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Answer:

Federal tax = $10,856.25

Explanation:

Given:

Tax rate schedule for year 2014.

Income between  $36,900 - $89,350

$5,081.25 + 25% over $36,900

Total income = $60,000

Computation:

So,Income between  $36,900 - $89,350

Federal tax = $5,081.25 + 25% ($60,000 - $36,900)

Federal tax = $5,081.25 + 25% ($23,100)

Federal tax = $5,081.25 + 0.25 ($23,100)

Federal tax = $5,081.25 + $5,775

Federal tax = $10,856.25

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