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Hatshy [7]
3 years ago
7

The College Bookstore sells a unique calculator to college students. The demand for this calculator has a normal distribution wi

th an average daily demand of 20 units and a standard deviation of 4 units per day. The lead time for this calculator is 9 days. Compute the statistical reorder point that results in a 95 percent in-stock probability. Choose the closest answer. quiz;et
Business
1 answer:
ale4655 [162]3 years ago
3 0

Answer:

A) 200 units

Explanation:

mean daily demand = 20 calculators

standard deviation = 4 calculators

lead time = 9 days

z-critical value (for 95% in-stock probability) = 1.96

normal consumption during lead-time:

= mean demand × lead time

= 20 × 9

= 180 calculators

safety stock = z × SD × √L

                    = 1.96 × 4 × √9

                    = 1.96 × 4 × 3

                    = 23.52 calculators

reorder point = normal consumption + safety stock

                       = 180 + 23.52

                       = 203.52 calculators

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the answer is A. inefficiency

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Over the course of a year, Retail Market, Inc., sells goods from its inventory and one of its warehouses. In exchange, Retail re
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The answer is: D) The sale of the goods.

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Stadford Inc. is financed with 40 percent debt and 60 percent equity. This mixture of debt and equity is referred to as the firm
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A seasonal index for a monthly series is about to be calculated on the basis of three​ years' accumulation of data. The three pr
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Answer:

A. 0.684

Explanation:

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5 0
3 years ago
You are planning your retirement in 10 years. You currently have $169,000 in a bond account and $609,000 in a stock account. You
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Answer:

$187,584.20

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FV_bond at retirement = 169,000 x (1 + 7.25%)^10 + 7,100 x (1 + 7.25%)^9 + 7,100 x (1 + 7.25%)^8 + … 7,100 x (1 + 7.25%)^0 = 426,230.93

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Total FV of your investment portfolio = 2,116,884.57

Because you plan to use up all the funds in your account after 21 equal amount withdrawals after retirement, total present value <em>(at the time you retire not now)</em> of these withdrawals <em>(discounted at 6.5%)</em> have to be equal to the value of your invesment 10 years from now, or:

2,116,884.57 = C/(1+6.5%) + C/(1+6.5%)^2 + … + C/(1+6.5%)^21, with C is the amount you plan to withdraw each year.

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