maximum number of edges in simple graph

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Maximum no of edges in a simple graph with n vertices is n(n-1)/2 | Tamil | Graph Theory | MA18352

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Number of Edges in Complete Graph Recursively | Graph Theory Exercises

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All simple graphs on four vertices

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Show that the maximum number of edges in a simple graph with n vertices is n(n-1)/2

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Number Of Edges - Intro to Algorithms

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What is the maximum number of edges in a bipartite graph having 10 vertices?

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Let G be a simple graph with n vertices and m componentsThen G can have at most ½(n-m) (n-m+1)edges

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Largest Possible Number of Edges for Various Types of Graphs

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no.of edge/ vertex calculation...

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Graph theory: determining maximum number of edges

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Discrete Mathematics|Graph Theory | The maximum number of edges of a simple bipartite graph is n^2/4

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PROVE THAT THE MAXIMUM NUMBER OF EDGES IN A SIMPLE GRAPH WITH n VERTICES IS n(n-1)/2@jntuahelper

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2023.03.28, Tianchi Yang, On the maximum number of edges in k-critical graphs

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At most number of edges with n vertices and k component | Graph theory | MSc Big Data Analytics

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What is a Graph? | Graph Theory

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GATE CS 2022 | Question: 20 Consider a simple undirected graph of 10 vertices. If the graph is

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Simple graph and its theorem

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Undirected Graph - GATE Exercise 1

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GATE CS 2014 Set 2 | Question: 3 The maximum number of edges in a bipartite graph on 12 vertices is

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Show that the simple graph G with n vertices is connected if it has more than (n-1)(n-2)/2 edges

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graph theory | degree of any vertex in simple graph of n vertices can not be exceed n-1

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Complete graph | n(n-1)/2

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Video 18: A simple graph with n vertices and k components can have at most (n-k)(n-k+1)/2 edges.

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Prove that a complete graph with n vertices consists of n(n-1)/2 edge#graphtheory