(a) Let Ge (v, E) be an undinected let each edge e e E have weight weightle), and suppese all edge weights Then, the edge of minimum weight in connected graph, IVI >3 and are diffesent. Let T be a...

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(a) Let Ge (v, E) be an undinected<br>let each edge e e E have weight weightle), and suppese all edge<br>weights<br>Then, the edge of minimum weight in<br>connected<br>graph, IVI >3 and<br>are<br>diffesent. Let T be a<br>minimum spanning tree in. G.<br>G must<br>belang<br>to T.<br>an undirected<br>graph<br>G=(V,E), IVI ン3, has<br>connect<br>are<br>minimum spanning<br>tree, then all the edge weights<br>unique<br>よ5ferent.<br>FOLLOWING STATEMET<br>PROOF THE<br>Oe SHOW A COUNTEREXAMPLE<br>

Extracted text: (a) Let Ge (v, E) be an undinected let each edge e e E have weight weightle), and suppese all edge weights Then, the edge of minimum weight in connected graph, IVI >3 and are diffesent. Let T be a minimum spanning tree in. G. G must belang to T. an undirected graph G=(V,E), IVI ン3, has connect are minimum spanning tree, then all the edge weights unique よ5ferent. FOLLOWING STATEMET PROOF THE Oe SHOW A COUNTEREXAMPLE

Jun 06, 2022

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(a) Let Ge (v, E) be an undinected let each edge e e E have weight weightle), and suppese all edge weights Then, the edge of minimum weight in connected graph, IVI >3 and are diffesent. Let T be a...

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