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1. In setting up the an intermediate (transshipment) node constraint, assume that there are three sources, two intermediate nodes, and two destinations, and travel is possible between all sources and the intermediate nodes and between all intermediate nodes and all destinations for a given transshipment problem. In addition, assume that no travel is possible between source nodes, between intermediate nodes and between destination nodes and no direct travel from source nodes to destination nodes. Let the source nodes be labeled as 1, 2, and 3, the intermediate nodes be labeled as 4 and 5, and the destination nodes be labeled as 6 and 7. If there are 175 units demanded at destination 6, state the constraint for destination
2. A logistics specialist for Wiethoft Inc. must distribute cases of parts from 3 factories to 3 assembly plants. The monthly supplies and demands, along with the per-case transportation costs are:
Destination Assembly Plant1 2 3 supplySource A 5 9 16 200Factory B 1 2 6 400C 2 8 7 200Demand 120 620 60
What are the total monthly transportation costs for the optimal solution?
A researcher hypothesizes that the variation in the amount of money spent on business dinners is greater than the variation of the amount of money spent on lunches. The variance of nine business dinners was $6.12 and the variance of 12 business lu..
Question 1: Baseball stadiums vary in age, style, size, and in many other ways. Fans might think of the size of the stadium in terms of the number of seats; while the player might measure the size of the stadium by the distance from the homeplate ..
They want to limit claims error to 25 per day total, and the perm generate .5 errors/day and temp generate 1.4 error per day. The perm operators are paid $465/day and temp/$42/day. Need to determine the number of permanent and temp operators to hi..
Separation of variables to solve the heat equation problem with inhomogeneous boundary conditions and evaluate your series solution in order to plot the temperature profile at a few fixed values of time.
Study 1 utilized a participant-variable design and demonstrated that women perform more poorly, on average, than men perform on the mathematics section of the Scholastic Aptitude Test (SAT).
Draw a decision tree for this problem and what is the optimal decision for this investor and what is the EMV for this decision?
1. Why can't the PM use the organization's current information system for project monitoring and reporting? 2. What does it mean to say that project monitoring and control are on the opposite sides of project selection and planning?
What are some examples of personal or professional decisions where constrained optimization might be applied? You don't have to formulate the mathematical problem, just discuss what the decision variables would be,
Find the curvature (as a function of time) of the curve determined by
How many relations on A are both symmetric and antisymmetric?
I need to know how to get the number of possible onto functions (as opposed to the number of one-to-one functions) in between sets A and B.
Considering the variables and design that you described in the first discussion question 3, above what information would a one-way MANOVA provide you? What more would you want to know if you get significant results in the MANOVA? Why would this be..
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