Which of the following best explains how individuals on high…
Which of the following best explains how individuals on high-potassium diets can excrete more potassium than is filtered through the glomeruli?
Which of the following best explains how individuals on high…
Questions
Which оf the fоllоwing best explаins how individuаls on high-potаssium diets can excrete more potassium than is filtered through the glomeruli?
FreshHаrvest Trаnspоrtаtiоn Optimizatiоn Problem FreshHarvest is an agricultural company that grows and distributes organic produce. After harvest, products are transported in refrigerated truckloads from two farms to two distribution centers (DCs), and then from the DCs to three grocery stores. Each farm has a weekly supply limit, and each grocery store has a specific weekly demand. The company wants to determine how to route shipments through the DCs to meet all store demands at the minimum total shipping cost, while respecting all supply, demand, and capacity constraints. Table 1: Shipping from Farms to Distribution Centers This table includes: DC1 Cost and DC2 Cost: the cost per truckload to ship from each farm to each distribution center DC1 Max and DC2 Max: the maximum number of truckloads that can be shipped from each farm to each DC Maximum Farm Supply: the total weekly truckload capacity each farm can produce From / To DC1 Cost DC2 Cost DC1 Max DC2 Max Maximum Farm Supply Farm A $300 $400 100 120 150 Farm B $350 $375 120 130 180 Table 2: Shipping from Distribution Centers to Grocery Stores This table includes: Store 1 Cost, Store 2 Cost, and Store 3 Cost: the cost per truckload to ship from each DC to each grocery store Store 1 Max, Store 2 Max, and Store 3 Max: the maximum number of truckloads that can be shipped from each DC to each store From / To Store 1 Cost Store 2 Cost Store 3 Cost Store 1 Max Store 2 Max Store 3 Max DC1 $250 $270 $260 80 90 70 DC2 $230 $240 $250 100 120 80 Store Demand Requirements Each store has a fixed weekly demand for truckloads of produce: Store 1: 90 truckloads Store 2: 120 truckloads Store 3: 70 truckloads Objective: Formulate and solve a linear programming model to determine how many truckloads to ship from each farm to each DC, and from each DC to each store, in order to minimize total shipping cost while satisfying all supply, capacity, and demand constraints. Questions What is the minimized total shipping cost under the current conditions? $[totalcost] The truckers have requested an increase in the shipping cost from DC1 to Store 3. What is the maximum cost per truckload that would still keep the current transportation plan as the optimal solution? $[maxDC1toS3]