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luda_lava [24]
3 years ago
12

Last month, Duncan Incorporated’s Assembly Division had total manufacturing costs of $457,250, total conversion costs of $279,00

0, and 38,750 equivalent units for both materials costs and conversion costs. During the same period, Davis Manufacturing’s Assembly Division had total manufacturing costs of $721,056, total conversion costs of $381,408, and 55,680 equivalent units for both materials costs and conversion costs. Based on these figures, Duncan’s materials cost per unit was ________ than Davis’
Business
1 answer:
mars1129 [50]3 years ago
6 0

Answer:

The answer is: Duncan's materials costs per unit was $1.50 ($6.10 - $4.60) less than Davis's materials costs per unit.

Explanation:

We must first calculate the materials costs for both companies:

  • Duncan's total costs was $457,250 minus conversion costs of $279,000 equals total materials costs of $178,250.
  • Davis's total costs was $721,056 minus conversion costs of $381,408 equals total materials costs of $339,648 .

Now we calculate the materials costs per unit produced:

  • Duncan's total materials costs $178,250 divided by 38,750 units equals $4.60 per unit.
  • Davis's total materials costs $339,648  divided by 55,680 units equals $6.10 per unit.

So Duncan's materials costs per unit was $1.50 ($6.10 - $4.60) less than Davis's materials costs per unit.

.

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Videoworld is a discount store that sells color televisions. The monthly demand for color television sets is 100. The cost per o
vladimir1956 [14]

Complete question:

Videoworld is a discount store that sells color televisions. The monthly demand for color television sets is 100. The cost per order from the manufacturer is $600. The carrying cost is $64 per set each year. Assume a year has 360 working days. Determine the following values rounding to the nearest integer (answer them using only numbers without any sign such as the dollar sign, comma, ...):

Q1. The optimal quantity per order: Q2. The minimum total annual inventory costs:

Q3. The optimal number of orders per year:

Q4. The optimal time between orders (in working days):

If the store had an inventory policy that allows shortages with the shortage cost per set estimated at $80, determine the following values:

5) The optimal quantity per order when the store allows shortages

6) The optimal storage level when the store allows shortages

7) The optimal number of orders when the store allows shortages

8)The optimal time between orders (in working days) when the store allows shortages.

Answer:

1) 150

2) $4,800

3) 8

4) 45 days

5) 201

6) 89

7) 6

8) 60 days

Explanation:

We are given:

Monthly demand, = 100

Cost per order, S= $600

Carrying cost, H = $64 per set/ year

Shortage cost, Cs = $80

Yearly demand will be, D= 100*12 =1200

1) The optimal quantity per order:(Q*) = \sqrt{\frac{2*D*S}{H}}

= \sqrt{\frac{2*1200*600}{64}}

= \sqrt{22500} = 150

2) The minimum total annual inventory cost:

Average inventory * H

Where average inventory = Q*/2

= \frac{150}{2} = 75

Therefore,

Average inventory * H

= 75 * 64

= $4,800

3)The optimal number of orders per year:

= \frac{D}{Q*} = \frac{1200}{150} = 8

4) The optimal time between orders:

= \frac{360}{8} = 45 days

5)The optimal quantity per order when the store allows shortages:

Q= \sqrt{\frac{2*D*S*(H+Cs)}{H * Cs}

= \sqrt{\frac{2*1200*600*(64+80)}{64 * 80}

= 201.25 ≈ 201

6) The optimal shortage level when the store allows shortages:

= \frac{Q* H}{H* Cs}

= \frac{201 * 64}{64* 80}

= 89.33 ≈ 89

The optimal shortage level when the store allows shortages = 89

7) The optimal number of orders per year when the store allows shortages:

No. of orders =

\frac{D}{Q} = \frac{1200}{201}

= 5.97 ≈ 6

Optimal number of orders per year = 6

8) The optimal time between orders (in working days) when the store allows shortages:

Time between orders = Number of working days/ Number of orders

= \frac{360}{6} = 60

The optimal time between orders (in working days) = 60 Days

4 0
3 years ago
Fugazi City College sold season tickets for the 2015 football season for $240,000. A total of 8 games will be played during Sept
tamaranim1 [39]

Answer:

d. will include a debit to Unearned Ticket Revenue and a credit to Ticket Revenue for $90,000.

Explanation:

For tickets sold in advance, revenue is not recognized on those tickets until the matches have been played. As such, when payment was received for the tickets, the required entries were Debit Cash account and credit Deferred or unearned revenue.

When the matches are played, revenue is proportionately earned and recorded by crediting revenue and debiting deferred or unearned revenue.

For the 3 games played in September, revenue earned

= 3/8 × $240,000

= $90,000

6 0
4 years ago
An example of a committed fixed cost at Bennett, Inc. is: Group of answer choices Property taxes on the factory building New pro
svp [43]

Property taxes on the factory building is an example of a committed fixed cost at Bennett, Inc.

<h3>What are committed fixed cost?</h3>

The costs necessary to maintain current production capacity are referred to as committed fixed costs or capacity costs. These expenses result from top managers' long-term choices regarding the scope and makeup of their firm.

committed fixed costs are essential for the efficient functioning of a business, and their absence may disrupt such operations, which could have a real effect on the organization.

For businesses, property taxes are a fixed expense. The taxes normally don't vary and are only adjusted for improvements in the value of the related asset or facility. However, property taxes typically remain constant from year to year.

To know more about fixed cost refer to:  brainly.com/question/14597388

#SPJ4

6 0
2 years ago
A stock has an expected return of 13 percent, its beta is 1.80, and the expected return on the market is 9.5 percent. What must
Novosadov [1.4K]

Answer:

The answer is 5.13percent

Explanation:

The formula to be used here is from Capital Asset Pricing Model (CAPM) and it is used to determine the cost of equity or the expected return on a company's equity.

The formula is

Ke = Rf + beta(Rm - Rf)

Where Ke is Cost of equity(13 percent)

Rf is the risk free rate of return

Rm is the market risk(9.5 percent)

beta = 1.80

To solve for Rf;

0.13 = Rf + 1.8(0.095 - Rf)

0.13 = Rf + 0.171 - 1.8Rf

0.13 - 0.171 = Rf - 1.8Rf

-0.041 = -0.8Rf

Rf = 0.041 ÷ 0.8

=0.0513

5.13percent

3 0
3 years ago
What is the difference between a checking and savings account?
Nat2105 [25]

A checking account is what you would use to make everyday purchases, and what you usually put the majority of your check into. Savings accounts are used to save money over periods of time. A percentage of your check may go in a savings account that you don't use.

8 0
4 years ago
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