A state park has nine points of interest, such as a ranger station, cabins, picnic areas, boat do...
A state park has nine points of interest, such as a ranger station, cabins, picnic areas, boat docks and scenic overlooks. To encourage people to en joy as much of the park as possible, the state park commission wishes to introduce a network of clean-energy shuttles to transport people between the points of interest. A map of the park indicating the estimated travel times via shuttle bet ween the points of interest (in minutes) is given below 4 4 4 3 4 4 8 4 Apply the minimal spanning tree algorithm to determine which routes should be sed by the park's shuttles, with the goal of minimizing the total estimated travel time in the system (so that the shuttles may make as many back-and-forth trips as possible). Which connections are used, and what is the total time? You do not need to write an LP formulation. Refer to the notes for the Network Models and Analysis module. Complete the formulation of the linear programming model (i.e., objective function and constraints) that can be used to solve the maximal flow proble Use Solver to determine the maximal flow through the city's traffic network. Attach copy of your Solver output to your submission.
A state park has nine points of interest, such as a ranger station, cabins, picnic areas, boat docks and scenic overlooks. To encourage people to en joy as much of the park as possible, the state park commission wishes to introduce a network of clean-energy shuttles to transport people between the points of interest. A map of the park indicating the estimated travel times via shuttle bet ween the points of interest (in minutes) is given below 4 4 4 3 4 4 8 4 Apply the minimal spanning tree algorithm to determine which routes should be sed by the park's shuttles, with the goal of minimizing the total estimated travel time in the system (so that the shuttles may make as many back-and-forth trips as possible). Which connections are used, and what is the total time? You do not need to write an LP formulation. Refer to the notes for the Network Models and Analysis module. Complete the formulation of the linear programming model (i.e., objective function and constraints) that can be used to solve the maximal flow proble Use Solver to determine the maximal flow through the city's traffic network. Attach copy of your Solver output to your submission.