EX.4 SCC (A Prove that G is DAG. (B. Proposition: If in a directed graph the re is a rib e=(v, u) Sothatu is a vertex in the strong bonding component c and v is a vertex in the strong bonding...

Solve (a) Dag

EX.4<br>SCC<br>(A<br>Prove that G is DAG.<br>(B.<br>Proposition: If in a directed graph the re is<br>a rib e=(v, u) Sothatu is a vertex in the strong<br>bonding component c and v is a vertex in the strong<br>bonding component C, takes placei-<br>cif<br>max_E c cit < max Ec if<br>DFS run.<br>when the f values are the out put of<br>Assume that the claim is correct and prove i<br>the vertex with the maximum f-value according to<br>DFS run belongs to a strong binding element which.<br>any<br>any<br>is a source vertex in the graph of the strong binding<br>element.<br>

Extracted text: EX.4 SCC (A Prove that G is DAG. (B. Proposition: If in a directed graph the re is a rib e=(v, u) Sothatu is a vertex in the strong bonding component c and v is a vertex in the strong bonding component C, takes placei- cif max_E c cit < max="" ec="" if="" dfs="" run.="" when="" the="" f="" values="" are="" the="" out="" put="" of="" assume="" that="" the="" claim="" is="" correct="" and="" prove="" i="" the="" vertex="" with="" the="" maximum="" f-value="" according="" to="" dfs="" run="" belongs="" to="" a="" strong="" binding="" element="" which.="" any="" any="" is="" a="" source="" vertex="" in="" the="" graph="" of="" the="" strong="" binding="">

Jun 10, 2022

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EX.4 SCC (A Prove that G is DAG. (B. Proposition: If in a directed graph the re is a rib e=(v, u) Sothatu is a vertex in the strong bonding component c and v is a vertex in the strong bonding...

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