Ned's Natural Foods sells unshelled peanuts by the pound Historically, Ned has observed that daily demand is normally distributed with a mean of 80 pounds and a standard deviation of 10 pounds Lead time also appears normally distributed with a mean of eight days and a standard deviation of one day. Use Table What ROP would provide a stock out risk of 10 percent during lead time? (Round your answer to the nearest whole number.) rope units What is the expected number of units (pounds) short per cycle? (Round your answer to 3 decimal places.) Expected number of units

a) 749

b) 4.073

Explanation:

Given:

Mean = demand = 80 pounds

Standard deviation of demand = 10 pounds

Lead time = 8 days

Standard deviation of lead time = 1 day

a) What ROP would provide a stock out risk of 10 percent during lead time.

To find this re-order point (ROP) quantity, take the formula:

Here, service level = 100%-10% = 90%,

Thus z at 90% = ±1.28

= 640 + 1.28* 84.85

= 748.61

≈ 749 units

b) What is the expected number of units (pounds) short per cycle.

Find the number of units shorts per cycle. Take the formula:

[

Where E(z) = standardized number of shorts = 0.048

= standard deviation of lead time demand = 84.85

Therefore,

E(n) = 0.048 * 84.85

= 4.073

answer: i'd say the answer is d because the information system is the human already doing the activity.

answer; i do believe that the correct answer is ; ///are valued more highly than their cost;