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Kaylis [27]
3 years ago
13

Marlo Stanfield's operation also uses large quantities of prepaid cell phones, on average 1500 per week with a standard deviatio

n of 145. The lead time for their own brand of prepaid cell phones is three weeks and they have a lot size of 350 phones. To ensure they never run out, they keep a safety stock of 500 phones with Proposition Joe. What is the cycle service level under this policy?
a. 0.9398
b. 0.9833
c. 0.9768
d. 0.9512
Business
1 answer:
AlekseyPX3 years ago
8 0

Answer:

c. 0.9768

Explanation:

Lead time

Safety stock 500

Standard deviation 145

Safety stock = z * Standard deviation * \sqrt{L}

500 = z * 145*\sqrt{3}

500 = z * 251.14

Z = 1.990863

Therefore, for this Z value, we obtain the option c. 0.9768

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Bearcat Construction begins operations in March and has the following transactions. March 1 Issue common stock for $21,000. Marc
Harrizon [31]

Transactions will be recorded as follows;

<u>March 1</u>

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7 0
3 years ago
Morrison Corporation had the following common stock record during the current calendar year: Outstanding-January 1 2,000,000 Add
posledela

Answer:

the number of shares to be used in computing basic EPS is 2,100,000.

Explanation:

Basic Earnings Per Share = Earnings Attributable to Holders of Common Stock ÷ Weighted Average Number of Common Stocks

<u>Weighted Average Number of Common Stocks Calculation :</u>

Common Stocks Outstanding on 1 January         2,000,000

Additional Shares 9/12 × 100,000                              75,000

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5 0
3 years ago
Assume that a $1,000,000 par value, semiannual coupon US Treasury note with four years to maturity has a coupon rate of 4%. The
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Answer:

Explanation:

the present value of the future cash flows is the the value of the bond we calculate the present value as follows

Cash flow  4% = 40000 per year for 4 year p.v using annuity

Cash flow = 1000000 at year four present value using compound formula

Present value at yield rate 7.7%

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1000000 0.743253883           743253.8831

40000         3.334365155           133374.6062

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Annuity       = 40000*  (1-(1+7.7%)^-4) / 7.7%

6 0
3 years ago
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