If demand is not uniform and constant, then stockout risks can be controlled by:
A) increasing the EOQ.
B) spreading annual demand over more frequent, but smaller, orders.
C) raising the selling price to reduce demand.
D) adding safety stock.
E) reducing the reorder point.
The correct answer is option D.
If demand and lead time id variable, then there is possibility that actual demand may exceed expected demand. So, it is necessary to carry safety stock which is the additional inventory. This reduce the risk of stockout during lead time.
If demand is not uniform and constant, then stockout risks can be controlled by: A) increasing...
please read before solving thanks A products with an annual demand of 1000 units has EOQ (Economic Order Quantity)- 80. The demand during the lead time follows a normal probability distribution with u- 25 and s-5 during the reorder period. a How much safety stock is required, if the firm desires at most a 2% probability of a 4. stockout on any given order cycle? b. If a manager sets the reorder point at 30, what is the probability of...
A product with an annual demand of 1000 units has EOQ (Economic Order Quantity) = 80. The demand during the lead time follows a normal probability distribution with µ = 25 and ϭ =5 during the reorder period. How much safety stock is required, if the firm desires at most a 2% probability of a stockout on any given order cycle? If a manager sets the reorder point at 30, what is the probability of a stockout on any given...
Problem 14-31 (Algorithmic) A product with an annual demand of 1100 units has Co = $24.5 and Ch = $7. The demand exhibits some variability such that the lead-time demand follows a normal probability distribution with µ = 30 and σ = 6. What is the recommended order quantity? If required, round your answer to two decimal places. Q* = What are the reorder point and safety stock if the firm desires at most a 3% probability of stock-out on...
Problem 14-31 (Algorithmic) A product with an annual demand of 1150 units has Co = $22.5 and Ch = $7. The demand exhibits some variability such that the lead-time demand follows a normal probability distribution with 29 and ơ-7. a. What is the recommended order quantity? If required, round your answer to two decimal places. 85.98 b, what are the reorder point and safety stock if the firm desires at most a 3% probability of stock-out on any given order...
eBook Problem 14-31 (Algorithmic) A product with an annual demand of 1000 units has Co $25.5 and Ch follows a normal probability distribution with -25 and ơ-5. $8. The demand exhibits some variability such that the lead-time demand a. What is the recommended order quantity? If required, round your answer to two decimal places. 79.84 b, what are the reorder point and safety stock if the firm desires at most a 2% probability of stock-out on any given order cycle?...
A gourmet coffee shop in downtown San Francisco is open 200 days a year and sells an average of 75 pounds of Kona coffee beans a day. (Demand can be assumed to be distributed normally, with a standard deviation of 15 pounds per day.) After ordering (Fixed cost=$16 per order), beans are always shipped from Hawaii within exactly four days. Per-pound annual holding costs for the beans are $3. a) What is the EOQ for Kona Coffee Beans? b) What...
Data Table Annual demand for denim cloth 40,700 yards Ordering cost per purchase order $185 Carrying cost per year 10% of purchase costs Safety-stock requirements None Cost of denim cloth $11 per yard The purchasing lead time is 2 weeks. The Fabric World is open 220 days a year (44 weeks for 5 days a week). The Fabric World sells fabrics to a wide range of industrial and consumer users. One of the products it carries is denim cloth, used...
1. Cycle counting: a) means that we count all articles after a specified time period b) leads us to count A items more frequent then B items c) require all A items to be counted the same day d) is a legal requirement 2. Extra units in inventory to help reduce stockouts are called: a) reorder point. b) safety stock. c) just-in-time inventory. d) all of the above. 3. The EOQ model is a) not very useful in practice since...
Compute the safety stock (S.S.) and reorder point (ROP) for the following situation: Annual Demand = 6570 units Unit Price = $11 and no quantity discounts Ordering Cost = $25/order Holding Cost = $1.50/unit Lead Time = 5 days Desired Customer Service Level = 97.5% Assume 365 days/year and that demand and lead time are constant. Safety Stock = 10; ROP = 90 Safety Stock = 0; ROP = 90 Safety Stock = 5; ROP = 150 Safety Stock =...
Question 5 Not yet answered A gourmet coffee shop in downtown Oakland is open 200 days a year and sells an average of 75 pounds of Kona coffee beans a day. Demand can be assumed to be distributed normally with a standard deviation of 15 pounds per day. After ordering (fixed cost = $16/order), beans are always shipped from Hawaii within exactly 4 days. Per-pound annual holding costs for the beans are $9.9. Marked out of 1.00 P Flag question...