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slava [35]
3 years ago
6

SY Manufacturers (SYM) is producing T-shirts in three colors: red, blue, and white. The monthly demand for each color is 3,487 u

nits. Each shirt requires 0.75 pound of raw cotton that is imported from the Luft-Geshfet-Textile (LGT) Company in Brazil. The purchasing price per pound is $1.55 (paid only when the cotton arrives at SYM's facilities) and transportation cost by sea is $0.70 per pound. The traveling time from LGT’s facility in Brazil to the SYM facility in the United States is two weeks. The cost of placing a cotton order, by SYM, is $186 and the annual interest rate that SYM is facing is 32 percent of total cost per pound.
a. What is the optimal order quantity of cotton? (Round your answer to the nearest whole number.)
Optimal order quantity pounds
b. How frequently should the company order cotton? (Round your answer to 2 decimal places.)
Company orders once every months
c. Assuming that the first order is needed on 1-Jul, when should SYM place the order?
17-Jun
1-Jul
15-Jul
d. How many orders will SYM place during the next year? (Round your answer to 2 decimal places.)
Number of orders times
e. What is the resulting annual holding cost? (Round your answer to the nearest whole number.)
Annual holding cost $ per year
f. What is the resulting annual ordering cost?
Annual ordering cost $
g. If the annual interest cost is only 5 percent, how will it affect the annual number of orders, the optimal batch size, and the average inventory?
Business
1 answer:
e-lub [12.9K]3 years ago
4 0

Answer: See explanation

Explanation:

a. The optimal order quantity can be calculated as:

= √2DS/H

where

D = 3 × 12 × 3487 × 0. 75

= 94149

Total cost incurred during purchase

= $1.55 + $0.70

= $2.25

Setup cost (S) = $186

Holding cost

= 32% × $2.25

= 0.32 × $2.25

= $0.72

Optimal order quantity

= √(2 × 94149 × 186)/0.72

= 6974.50

b. This will be calculated as:

Annual demand / EOQ

= 94149/6974.50

= 13.50

The company should order cotton 13.5 times per year.

c. Since the first order is needed on 1-July and lead time is 2 weeks, SYM should place the order before 17th June.

d. This will be:

= Annual demand / EOQ

= 94149/6974.50

= 13.5 orders

e. The resulting annual holding cost will be:

= 0.72 × (6974.50/2)

= 0.72 × 3487.25

= $2510.82

f. The resulting annual ordering will be:

= 94149/6974.50 × $186

= 13.5 × $186

= $2511

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On October 2, 2016, Starbucks Corporation reported, on its Form 10-K, the following (in millions): 2016 2015 Total expenses $18,
Mrrafil [7]

Answer:

D. $21,315.9

Explanation:

We know,

Total revenues - Total expenses = Net Income/Earnings

Given,

Total revenues = ?

Total expenses = $18,497.0

Net Income/Earnings = $2,818.9

Therefore, Total revenues - $18,497.0 = $2,818.9

Total revenues = $18,497.0 + $2,818.9

Total revenues = $21,315.9

Therefore, <em>option D is the answer.</em>

We should not consider operating income because we know, part of expenses is operating expenses. Alternatively, When we deduct operating expenses from gross profit or service revenue, we can get operating income.

3 0
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Misty Company reported the following before-tax items during the current year:Sales revenue $ 600Selling and administrative expe
snow_lady [41]

Answer:

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Sales revenue                                      600

Selling and administrative expenses (250)

Restructuring charges                          (20)

Profit before tax                                    330

Tax @ 40%                                             132

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The correct answer is A

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4 0
4 years ago
You have decided that you want to be a millionaire when you retire in 45 years. If you can earn an annual return of 11%, how muc
bagirrra123 [75]

Answer:

If you earn an annual return of 11%, then you need to invest 9,129.89

If you earn an annual return of 5.5%, then you need to invest 89,875.08

Explanation:

We will calculate the first years in order to try to find a pattern. Let x be the initial investment.

1st year. We have our original amount of money plus the 11% of the original amount.

x + 0.11x = 1.11x

2nd year.  We have the amount of money we had the 1st year plus the 11% of that amount.

1.11*x + 1.11*x*(0.11) = 1.11x*(1+0.11) = 1.11*x*(1.11) = (1.11^2)*x

3d year.

(1.11^2)*x + ((1.11^2)*x)*.11 = (1.11^2)*x*(1+0.11) = (1.11^2)*x*(1.11) = (1.11^3)*x

We can already see a pattern and say that, at year n, we will have:

(1.11^n)x

If we want to have 1,000,000 at age 45, then we just have to write the equation:

(1.11^45)=1 000 000

Solving for x we get that: x = 9,129.89

In an analogous way, we can write an equation for the case when the annual return is 5.5, in the following way:

(1.055^45)=1 000 000

Solving for x we get that: x = 89,875.08

5 0
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