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In the minimum spanning tree problem formulation, if n is the total number of nodes, and the edges between any two nodes i and j is Lij. The variables rij are defined in the model as: Select one: Continous O Integer O None of the mentioned Binary Integer or Continous

In the minimum spanning tree problem formulation, if n is the total number of nodes, and the edges between any two nodes i and j is Lij. The variables rij are defined in the model as: Select one: Continous O Integer O None of the mentioned Binary Integer or Continous

Database System Concepts
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
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In the minimum spanning tree problem formulation, if n is the total number of nodes, and the edges between any two nodes i and j is rij- The variables Tij are defined in the model as: Select one: O Continous O Integer O None of the mentioned Binary O Integer or Continous
Transcribed Image Text:In the minimum spanning tree problem formulation, if n is the total number of nodes, and the edges between any two nodes i and j is rij- The variables Tij are defined in the model as: Select one: O Continous O Integer O None of the mentioned Binary O Integer or Continous
In the minimum spanning tree problem formulation, the subtour elimination constraint for any two nodes i, j where i, je {1..n}, i#j.and n is total number of nodes: Select one none of the mentioned o EE ( + z) = 1 O Fijta = 1, Vi, je {1.n} O Fy+#S1, Vi, je {1.n} O Fijtj21, Vi, je {1.n}
Transcribed Image Text:In the minimum spanning tree problem formulation, the subtour elimination constraint for any two nodes i, j where i, je {1..n}, i#j.and n is total number of nodes: Select one none of the mentioned o EE ( + z) = 1 O Fijta = 1, Vi, je {1.n} O Fy+#S1, Vi, je {1.n} O Fijtj21, Vi, je {1.n}
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