Answer:
using excel solver
Some of the values entered are dummy values. Values must be any between 100 or more.
The shortest path is 1-3-5-7 and it takes 31 to complete
Find the shortest route from node 1 to node 7 in the network shown. If the...
These are the choices for "Shortest Route" Please explain on an excel spreadsheet Problem 6-23 (Algorithmic) Find the shortest route from node 1 to node 7 in the network shown. If the constant is '1" it must be entered in the box. If your answer is zero enter "O". For negative values enter "minus" sign ( 12 1 if the arc from node i to node j is on the shortest route Let X12+ X32 t x56 x13 + x35...
Problem 6-23 (Algorithmic) Find the shortest route from node 1 to node 7 in the network shown. If the constant is "1" it must be entered in the box. If your answer is zero enter "O". For negative values enter "minus" sign) 13 10 18 19 1 if the arc from node i to node j is on the shortest route otherwise 13 x1 In 3 X X32 + 19 X46 + 10x67 7x57 + Flow Out Flow In Node...
can you give solution y , x12 , x15 , x25 , x31 , x32 , x41 , x42 , x43 , x53 , x54 with Excel solver? Complete model Objective : Maximize z = y Constraint: y + x12 + x13 + x14 + x15 – (1 + 0.769*21 + .625*31 + 105*4 + 0.342*sı) = 5 X21 + x23 + x24 + x25 – (0.769x12 + 12x32 + 135442 + 2x52) = 0 x31 + x32 + x34...
Please help~ thanks!! Problem 6-29 (Algorithmic) The north-south highway system passing through Albany, New York, can accommodate the capacities shown. If the constant is "1" it must be entered in the box. If your answer is zero enter "O For negative values enter "minus" sign () Flow capacity per hour 6,000vchicles Entering Albany (north) Leaving Albany (south) Max s.t. Flow Out Flow In 1 x121 x13 -1 | X x14 1 x25 Node 2 0 1 X X13+ 1 X...
Problem 6-29 (Algorithmic) The north-south highway system passing through Albany, New York, can accommodate the capacities shown. If the constant is "1" it must be entered in the box. If your answer is zero enter "0". For negative values enter "minus" sign (-). Flow capacity: 4.000 vehicles per hour 6 Entering Albany (north) Leaving Albany (south) Max s.t. Flow Out Flow In Node 1 + *13+ + Node 2 + + + Node 3 X36 + + + X43 +...
To remind you, the LP is Min Transportation costs: 3x11 + 2 x12 + 7 x13 + 6 x14 + 7x21 + 5 x22 + 2 x23 + 3 x24 + 2x31 + 5 x32 + 4 x33 + 5 x34 s.t. Need to make sure demand at destination is satisfied: Boston demand: x11 + x21 + x31 = 6000 Chicago demand: x12 + x22 + x32 = 4000 St. Louis demand: x13 + x23 + x33 = 2000 Lexington...
Problem 6-23 (Algorithmic) Find the shortest route from made to made in the network she wer is pero enter ". For negative values antern Lat i f the are from noder to node is on the shortest route otherwise 02 + x3 + x46 Previous Next > Check My Work
Consider the network shown below. Use Dijkstra's algorithm to find the shortest paths from node a to all other nodes. Enter your answers in the a shortest path answers in the following format: node-node-node. For example, if the ssignment link. Enter the shortest path from a to c is through node b, you would enter the answer as: a-b-c 3 5 6 6
please help! thank you!! (sorry for so many pictures. this is the only way i could take them without them being blurry) Problem 6-06 Klein Chemicals, Inc., produces a special oil-based material that is currently in short supply. Four of Klein's customers have already placed orders that together exceed the combined capacity of Klein's two plants. Klein's management faces the problem of deciding how many units it should supply to each customer. Because the four customers are in different industries,...
4. Given a network of 8 nodes and the distance between each node as shown in Figure 1: 4 1 7 0 4 4 6 6 Figure 1: Network graph of 8 nodes a) Find the shortest path tree of node 1 to all the other nodes (node 0, 2, 3, 4, 5, 6 and 7) using Dijkstra's algorithm. b) Design the Matlab code to implement Dijkstra's algorithm 4. Given a network of 8 nodes and the distance between each...