Harley Davidson has its engine plant in Milwaukee and its motorcycle assembly plant in Pennsylvania. Engines are transported between the two plants using trucks, with each trip costing $1,000. The motorcycle plant assembles and sells 6000 motorcycles a year. Each engine costs $500, and Harley incurs uses holding cost of 20 percent. a) How many engines should Harley ship each time (i.e. what is the optimal order quantity)? Harley Davidson has its engine plant in Milwaukee and its motorcycle assembly plant in Pennsylvania. Engines are transported between the two plants using trucks, with each trip costing $1,000. The motorcycle plant assembles and sells 6000 motorcycles a year. Each engine costs $500, and Harley incurs uses holding cost of 20 percent. What is the corresponding optimal order frequency? Round your answer to the nearest integer. Harley Davidson has its engine plant in Milwaukee and its motorcycle assembly plant in Pennsylvania. Engines are transported between the two plants using trucks, with each trip costing $1,000. The motorcycle plant assembles and sells 6000 motorcycles a year. Each engine costs $500, and Harley incurs uses holding cost of 20% Harley Davidson has its engine plant in Milwaukee and its motorcycle assembly plant in Pennsylvania. Engines are transported between the two plants using trucks, with each trip costing $1,000. The motorcycle plant assembles and sells 6000 motorcycles a year. Each engine costs $500, and Harley incurs uses holding cost of 20 percent. What is the cycle inventory of engines at Harley? (Hint: Cycle inventory is Q*/2) Harley Davidson has its engine plant in Milwaukee and its motorcycle assembly plant in Pennsylvania. Engines are transported between the two plants using trucks, with each trip costing $1,000. The motorcycle plant assembles and sells 6000 motorcycles a year. Each engine costs $500, and Harley incurs uses holding cost of 20% What is the corresponding total (holding + ordering) cost? The manager at Sports store, a sporting goods store, has to decide on the numbel of jackets to purchase for the winter season. Based on past demand data and weather forecasts for the year, management has forecast demand to be normally distributed with a mean of u =350 and a standard deviation of o = 100. Each pair of jackets costs c = 120 and retails for p = $260. Any unsold jackets at the end of the season are disposed of for s = $85. Answer the following: What is the overage cost (Co)? The manager at Sports store, a sporting goods store, has to decide on the number of jackets to purchase for the winter season. Based on past demand data and weather forecasts for the year, management has forecast demand to be normally distributed with a mean of u =350 and a standard deviation of o = 100. Each pair of jackets costs c = 120 and retails for p = $260. Any unsold jackets at the end of the season are disposed of for s = $85. Answer the following: What is the underage cost Cu? The manager at Sports store, a sporting goods store, has to decide on the number of Jackets to purchase for the winter season. Based on past demand data and weather forecasts for the year, management has forecast demand to be normally distributed with a mean of M =350 and a standard deviation of o = 100. Each pair of jackets costs c = 120 and retails for p = $260. Any unsold jackets at the end of the season are disposed of for s = $85. Answer the following: What is the critical service level (CSL)? The manager at Sports store, a sporting goods store, has to decide on the number of jackets to purchase for the winter season. Based on past demand data and weather forecasts for the year, management has forecast demand to be normally distributed with a mean of M -350 and a standard deviation of o = 100. Each pair of jackets costs c = 120 and retails for p = $260. Any unsold jackets at the end of the season are disposed of for s = $85. Answer the following: What is the optimal order quantity? (Round to the nearest integer) The manager at Sports store, a sporting goods store, has to decide on the number of jackets to purchase for the winter season. Based on past demand data and weather forecasts for the year, management has forecast demand to be normally distributed with a mean of M =350 and a standard deviation of o = 100. Each pair of jackets costs c = 120 and retails for p = $260. Any unsold jackets at the end of the season are disposed of for s = $85. Answer the following: What is the expected profit? (Provide answer to two decimal places)