7 0 2 2 5 1 4 3 20 8 3, 14 4 The balance constraint associated with the third node of the network diagram for integer linear programming formulation of the maximal flow problem is: none of the mentioned O b. 13 + 43 + 63 + I34 = 135 +236 %3D OC 13 + T43 +263 = r35 + 236 O d. 13 + 263 = 134 + I35 + 236 Oe. 13 + 43 + 263 r34 +35 + T36 %3D 2. 2/3 2 2 5

Practical Management Science
6th Edition
ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter2: Introduction To Spreadsheet Modeling
Section: Chapter Questions
Problem 20P: Julie James is opening a lemonade stand. She believes the fixed cost per week of running the stand...
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I need clarification for both please :)
8
2
2
1
4
3
2
3.
4.
6.
0.
7.
4.
The balance constraint associated with the third node of the network diagram for integer linear programming
formulation of the maximal flow problem is:
O a
none of the mentioned
O b. T13 + T43 + 263 + T34 = E35 + T36
Oc.
T13 + 143 + 263 = r35 + 136
T13 + T63 = 134 + I35 + x36
Oe.
T13 + T43 + 163 = r34 + r35 + r36
Transcribed Image Text:8 2 2 1 4 3 2 3. 4. 6. 0. 7. 4. The balance constraint associated with the third node of the network diagram for integer linear programming formulation of the maximal flow problem is: O a none of the mentioned O b. T13 + T43 + 263 + T34 = E35 + T36 Oc. T13 + 143 + 263 = r35 + 136 T13 + T63 = 134 + I35 + x36 Oe. T13 + T43 + 163 = r34 + r35 + r36
6.
18
2
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2
8.
0.
The type of variables of the network diagram for the linear programming formulation of the maximal flow problem is:
O a.
none of the mentioned
O b. Integer for all edges except those connected with the source node binary
Oc. Integer or Binary
O d. Binary
O e. Integer
2.
2/3
3.
1,
Transcribed Image Text:6. 18 2 6. 2 8. 0. The type of variables of the network diagram for the linear programming formulation of the maximal flow problem is: O a. none of the mentioned O b. Integer for all edges except those connected with the source node binary Oc. Integer or Binary O d. Binary O e. Integer 2. 2/3 3. 1,
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