Question

Let G be any simple graph with n (n ≥ 4) vertices and C be the set of all possible connected subgraphs of G. We define a relation R on C as follows: G₁RG2 iff G1 is sub-graph of G2, V G1, G2 € C. Then, the poset (C, R) always contains the greatest element.

Name: let g be any simple graph with n n 4 vertices and c be the set of all possible connected subgraphs of g we define a relation r on c as follows g1rg2 iff g1 is sub graph of g2 v g1 g2 c then 13987
Uploaded: 2019-09-18T19:24:33-08:00
Duration: 1 min 15 s
Channel: Prathan Jarupoonphol
Description: let g be any simple graph with n n 4 vertices and c be the set of all possible connected subgraphs of g we define a relation r on c as follows g1rg2 iff g1 is sub graph of g2 v g1 g2 c then 13987

          Let G be any simple graph with n (n ≥ 4) vertices and C be the set of all possible connected subgraphs of G. We define a relation R on C as follows: G₁RG2 iff G1 is sub-graph of G2, V G1, G2 € C. Then, the poset (C, R) always contains the greatest element.

let g be any simple graph with n n 4 vertices and c be the set of all possible connected subgraphs of g we define a relation r on c as follows g1rg2 iff g1 is sub graph of g2 v g1 g2 c then 13987

Added by Scott S.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Prathan Jarupoonphol

09/18/2019

Step 1

Step 1: The greatest element in the poset (C, R) is the graph G itself. Show more…

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Let G be any simple graph with n (n ≥ 4) vertices and C be the set of all possible connected subgraphs of G. We define a relation R on C as follows: G₁RG2 iff G1 is sub-graph of G2, V G1, G2 € C. Then, the poset (C, R) always contains the greatest element.