Operation Research of Mathematical Formulation Hungarian Method Algorithm

System.out.println(); System.out.println("Total Sales \t Total Compensation"); System.out.println("----------- \t ------------------"); double minimumSales = 80000; double potentialCommission = minimumSales * 0.05; double potentialCommission1 = 85000 * 0.05; double potentialCommission2 = 90000 * 0.05; double potentialCommission3 = 95000 * 0.05; double potentialCommission4 = 100000 * 0.0625; double potentialCommission5 = 105000 * 0.0625; double potentialCommission6 = 110000 * 0.0625; double potentialCommission7 = 115000 * 0.0625; double potentialCommission8 = 120000 * 0.0625; double potentialCompensation = salary + potentialCommission; double potentialCompensation1 = salary + potentialCommission1; double potentialCompensation2 = salary + potentialCommission2; double potentialCompensation3 = salary + potentialCommission3; double potentialCompensation4 = salary + potentialCommission4; double potentialCompensation5 = salary + potentialCommission5; double potentialCompensation6 = salary + potentialCommission6; double potentialCompensation7 = salary + potentialCommission7; double potentialCompensation8 = salary + potentialCommission8;

Add line 22, column (a), line 23, and line 24 . . . . . . . . . . . . . . . . .

First, 13 dBm = 0 dBm + 10 dBm + 3 dBm, where 0 dBm, 10 dBm, and 3 dBm are in the table.

* Loads were picked up from location A and delivered to one of 5 warehouses, placed on another truck with optimized route for location B (software driven route optimization)

 a. What is each owner’s minimum supply-price of 10 rides a day? At the minimum supply price of $15, Rick determines to supply 10 rides a day

Your company’s solution should follow and be judged by the following criteria. Accurate Profitability, by allocating costs more precisely you will be able to trace and record each customer’s profits and losses. Future Potential of Customers, with a more accurate method of allocating costs and profitability your company will have a greater understanding when making decisions on the future potential of each

For example in the first row there is a box to be filled, and in the first column there is a box to be filled then you have to determine at what point they should be filled.

two allocation methods. The overhead differences are due to (1) the difference in labor vs. machine

Suppose we have n files to transfer from k routes by minimizing the total time. We can apply simple greedy routing algorithm. This algorithm assigns the file to the route which has low load compared to other.

The double apportionment method first allocates each support department to all other departments, so each support department receives an allocation from all other support departments. After the initial allocation (the first apportionment), the step-down method is used to allocate the costs that remain in the support departments after the first apportionment, which for all support departments consists of direct costs and allocations from other support departments. This method better recognizes intra-support department relationships than do the first two, but it adds complexity

2 and 3. Compute # of passengers and train cars using computation approaches employed in some of the above problems.

The shipping cost and/or unavailability of transportation between the plants and some locomotive locations will eliminate some of the routes due to cost inefficiency. These routes are the unacceptable routes and will not be considered for distribution from the specified plant. By removing unacceptable routes, Solutions Plus is able to build a linear programming solution to determine which plant/locomotive location combinations are optimal. Based on the shipping cost provided, the routes that are eliminated are as follows:

Individual assignment - you can work together but must write and turn in your own.

| | | | | | | | | | | | | |75000 | |100000 | |125000 | |150000 | |175000 | |200000 | | |  | |  | |  | |  | |  | |  | |Direct Labor |4.00 |  |3.90 |  |3.80 |  |3.70 |  |3.80 |  |4.00 | |Material |2.00

For instance, the concept of cost estimation which assists in estimating future expenditure as the expenditure depends on the cost of the respective activities can be applied in the setting of a budget which is simply an estimate and schedule of all costs required to be assigned to an activity. One can make an estimation of the resources required for an activity by applying the cost estimation techniques. Since there are limiting factors to each activity such as scarcity of resources for activities, the concept of constraints can be applied together with the concept of cost volume profit analysis to ensure that maximum benefits are driven from the scarce resources and the number of activities that are available. This facilitates the allocation of resources that most equitable and profitable. The theory of constraints is also applicable in the process of setting up budgets. In setting up budget one considers the amount of resources that are available and cannot therefore set a budget plan that exceeds the amount of resources that are available. This implies that the budget is constrained by the amount of