A hotel purchases 8,000 gallons of a cleaning product. Each gallon costs $10 and the cost of holding one gallon for a year is estimated to be $3. The ordering cost amounts to $30 per order.   If the hotel orders in lots of 500 gallons, how many orders does it place each year? What are the ordering and holding costs, and total annual cost? If the economic ordering quantity is used, how much improvement in cost will result?

Manipulation Manufacturing Company uses 1,000 units of Chip annually in its production. Order costs consist of P10 for placing a long-distance call to make the order and P40 for delivering the order by truck to the company warehouse. Each Chip costs P100 and the carrying costs are estimated at 15.625% of the inventory cost. If the EOQ for Chip is 80 and the total ordering cost is P625. Compute for the Total Carrying Costs.

A company has been approached by their supplier who would be willing to offer a discount of 5% on orders over 500 units. Information regarding current inventory costs is as follows: Holding cost per unit per annum 10% of purchase price Ordering costs = $2 per order Annual demand = 15,000 units Purchase price 200 units Identify which option is better for the company. $15 per unit Current EOQ quantity = = =

A local distributor for a national tire company expects to sell approximately 200 steel-belted radial tires of a certain size and tread design next year. Annual carrying cost is $20 per tire, and ordering cost is $5. The distributor operates 200 days a year. What is the Total Cost?

Enter the formulas in the template. The numeric answers are to the right. Quantity Discount Template (Detailed Documentation) Discount Quantity Min. 1 50 90 125 150 200 Price 1,400 1,100 900 895 890 885 Demand = Carrying cost = Ordering cost = EOQ = Average Inventory Order per year = Total Cost = Quantity Ordered $200.00 $190.00 2,500 Total Cost Order Cost Order Cost (D/Q* Ordering Cost) Carry Cost Carry Cost (Q/2* Carrying Cost) Purchase Cost (D* Price) Quantity Discount Template (Detailed Documentation) Discount Quantity Min. 1 50 90 125 150 200 Price 1,400 1,100 900 895 890 885 Demand = Carrying cost = Ordering cost = EOQ = Average Inventory Order per year = Total Cost = Quantity Ordered 72.5 72.5 90.0 125.0 150.0 200.0 $200.00 $190.00 2,500 72.5 36.3 2.8 $13,784.05 Order Cost $6,892 Total Cost $ 293,784.05 $ 233,784.05 $ 194, 105.56 $ 194,875.00 $ $ 198,500.00 $2,500.00 Order Cost (D/Q* Ordering Cost) $6,892.02 $6,892.02 $5,555.56 $4,000.00 195,583.33 $3,333.33 Carry Cost $6,892…

The manager of a car wash received a revised price list from the vendor who supplies soap, and a promise of a shorter lead time for deliveries. Formerly the lead time was four days, but now the vendor promises a reduction of 25 percent in that time. Annual usage of soap is 4,500 gallons. The car wash is open 360 days a year. Assume that daily usage is normal, and that it has a standard deviation of 2 gallons per day. The ordering cost is $30 and annual carrying cost is $3 a gallon. The revised price list (cost per gallon) is shown in the following table: Quantity 1 - 399 400 799 800 + Unit Price $2.00 1.70 1.62 Click here for the Excel Data File a. What order quantity is optimal? (Round your intermediate calculations to 2 decimal places and final answer to the nearest whole number.) Optimal order quantity ROP b. What ROP is appropriate if the acceptable risk of a stockout is 1.5 percent? (Do not round intermediate calculations. Round your final answer to 2 decimal places.) gallons…

A gift shop sells 400 boxes of scented candles a year. The ordering cost is $50 for scented candles, and holding cost is $25 per box per year. What is the economic order size for scented candles?

Please help me with this practice problem. Please use specific equations that apply and where to put them. Please list out the steps. Thank you

5

A daily newspaper is stocked by a coffee shop so its patrons can purchase and read it while they drink coffee. The newspaper costs $1.17 per unit and sells for $1.75 per unit. If units are unsold at the end of the day, the supplier takes them back at a rebate of $1 per unit. Assume that daily demand is approximately normally distributed with μ = 150 and a = 30. (a) What is your recommended daily order quantity for the coffee shop? (Round your answer to the nearest integer.) (b) What is the probability that the coffee shop will sell all the units it orders? (Round your answer to four decimal places.) (c) In problems such as these, why would the supplier offer a rebate as high as $1? For example, why not offer a nominal rebate? Find the recommended order quantity at 25¢ per unit. (Round your answer to the nearest integer.) What happens to the coffee shop's order quantity as the rebate is reduced? The higher rebate ---Select-- the quantity that the coffee shop should order.