Simultaneous performance of the various stages of product development is known as O A. advanced engineering. OB. manufacturability and value engineering. OC. concurrent engineering. O D. business engineering.
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m7 and 8 solve both please
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- ABC Apple Juice Company produces and markets fresh fruit juice. During the apple harvest season, trucks bring apples from the fields to the process plant during a workday that runs long hours from 7AM. On peak days, approximately 3,000 kg of apples are trucked in per hour. Trucks dump their contents in a holding bin with a storage capacity of 9,000 kg. When the bin is full, incoming trucks must wait until it has sufficient available space. A conveyor moves apples from bin to the processing plant. The plant is configured to process apples at the rate of 2,000 kg per hour. Trucks arrive uniformly between 7:00AM to 5:00PM. Each truck holds about 1,000 kg of apples. The truck drivers are paid at the rate of $10 per hour. As ABC makes fresh juice, it does not store apples. Processing plant starts at 10:00AM and ends when all the apples received during the day have been processed. It takes 2 hours to clean the empty plant that must be kept ready for the next day production. Trucks are owned…A company possesses two manufacturing plants, each of which can produce three products, X, Y, and Z, from a common raw material. However, the proportion in which the products are produced differs in each plant, and so are plant's operating costs per hour. Data on production per hour and costs are given below, together with current orders in hand of each product. Products Operating cost per hour Y Plant A 4 9. Plant B 4 2 10 Orders on hand 50 24 60 Formulate the above as a linear programming problem. Find the number of production hours needed to fulfill the orders on hand at minimum cost using the using Big M method.Please solve very soon completely all parts
- Problem #3 - Jasper Inc. has an air conditioning manufacturing facility in Lakeland - FL for air conditioning SKUs: J101 and J104. The assembly process for each SKU is similar and both require a certain number of hours in the Assembly Department and in the Finishing Department. As a business consultant, Jasper Inc. asked you to apply Linear Programming (LP) to determine the combination for the number of SKUs J101 and J104 to assemble in every month to maximize its revenue when its facility and business operate under the following conditions: ● Each SKU J101 takes 4 hours in the Assembly Department and 2 hours in the Finishing Department. ● Each SKU J104 takes 3 hours in the Assembly Department and 1 hour in the Finishing Department. ● The Assembly Department has 235 hours available in the current production period, while the Finishing Department has 95 hours available. ● Each SKU J101 is sold for $400. Each SKU J104 is sold for $300. Answer the following questions: a. - Identify and…Can you please solve this question with two phase method?The State U doctoral program in business admits anaverage of 25 doctoral students each year. If a doctoralstudent spends an average of 4 years in residence at StateU, how many doctoral students would one expect to findthere?
- Aa6. please solve with formulas not excellI am not sure why i got those incorrect18. The Two-Rivers Oil Company near Pittsburgh transports gasoline to its distributors by truck. The company recently contracted to supply gasoline distributors in southern Ohio, and it has $600,000 available to spend on the necessary expansion of its fleet of gasoline tank trucks. Three models of gasoline tank trucks are available. Truck Model Capacity (gallons) Purchase Cost Monthly Operating Cost, Including Depreciation Super Tanker 5,000 $67,000 $550 Regular Line 2,500 $55,000 $425 Econo-Tanker 1,000 $46,000 $350 The company estimates that the monthly demand for the region will be 550,000 gallons Of gasoline. Because Of the size and speed differences Of the trucks, the number Of deliveries or round trips possible per month for each truck model will vary. Trip capacities are estimated at 15 trips per month for the Super Tanker, 20 trips per month for the Regular Line, and 25 trips per month for the Econo-Tanker. Based on maintenance and driver availability, the firm does not want to…
- The Noname Computer Company builds a computer designated model ICU2. It imports the motherboard of the computer from Taiwan, but the company inserts thesockets for the chips and boards in its plant in Lubbock, Texas. Each computerrequires a total of ninety 64K dynamic random access memory (DRAM) chips.Noname sells the computers with three add-in boards and two disk drives. The company purchases both the DRAM chips and the disk drives from an outside supplier.The product structure diagram for the ICU2 computer is given in Figure 8–6.Suppose that the forecasted demands for the computer for weeks 6 to 11 are220, 165, 180, 120, 75, 300. The starting inventory of assembled computers inweek 6 will be 75, and the production manager anticipates returns of 30 in week 8and 10 in week 10.c. Determine the schedule of outside orders for the disk drivesThe Tubular Ride Boogie Board Company has manufacturing plants in Tucson, Arizona and Toronto, Ontario. You have been given the job of coordinating distribution of the latest model, the Gladiator, to outlets in Honolulu and Venice Beach. The Tucson plant, when operating at full capacity, can manufacture 620 Gladiator boards per week, while the Toronto plant, beset by labor disputes, can produce only 410 boards per week. The outlet in Honolulu orders 500 Gladiator boards per week, while Venice Beach orders 530 boards per week. Transportation costs are as follows. Tucson to Honolulu: $10 per board; Tucson to Venice Beach: $5 per board. Toronto to Honolulu: $20 per board; Toronto to Venice Beach: $10 per board. (a) Assuming that you wish to fill all orders and ensure full capacity production at both plants, is it possible to meet a total transportation budget of $9,900? O Yes O No If so, how many Gladiator boards are shipped from each manufacturing plant to each distribution outlet? (If…John is travelling from home in Sydney to a hotel in Perth. Three stopovers on the way a number of choices of towns for each stop only one hotel to choose from in each town, except for Perth, where there are three hotels (J, K, and L) to choose from Each trip has a different distance resulting in a different cost (petrol) (cost is marked by each arc) Hotels have different costs (cost is marked by each node (town)) ● ● ● The goal is to select a route to and a hotel in Perth so that the overall cost of the trip is minimized. Use dynamic programming (forward recursion) to solve this problem by constructing the usual tables for each stage. Stage: 0 (Sydney) 1 Petrol cost start 22 8 12 Hotel cost 70 80 B 80 25 10 2 50 A E 70 30 10 18 8 7 3 50 F 70 70 H 60 8 10 10 4 (Perth) 50 13 K 10 15 L 60 70