The maximum number of edges in a connected simple graph is n(n-1)/ 2#graphtheory#makaut

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maximum number of degree of any vertex in a simple graph is n-1 #GraphTheory maximum number of degree of any vertex in a simple graph is n-1 #GraphTheory
Toon aan dat het maximale aantal randen in een eenvoudige, onverbonden grafiek G met n hoekpunten... Toon aan dat het maximale aantal randen in een eenvoudige, onverbonden grafiek G met n hoekpunten...
The minimum number of edges in a connected graph with n vertices is n-1#graphtheory #discretemath The minimum number of edges in a connected graph with n vertices is n-1#graphtheory #discretemath
PROVE THAT THE MAXIMUM NUMBER OF EDGES IN A SIMPLE GRAPH WITH n VERTICES IS n(n-1)/2@jntuahelper PROVE THAT THE MAXIMUM NUMBER OF EDGES IN A SIMPLE GRAPH WITH n VERTICES IS n(n-1)/2@jntuahelper
Graph theory | Show that the maximum number of edges in a simple graph with n vertices is n(n-1)/2 Graph theory | Show that the maximum number of edges in a simple graph with n vertices is n(n-1)/2
Complete graph Complete graph
A simple graph with n vertices and k components has at most (n-k)(n-k+1)/2 edges | Graph Theory|M.Sc A simple graph with n vertices and k components has at most (n-k)(n-k+1)/2 edges | Graph Theory|M.Sc
7. Maximum edges in Simple Graph is n(n-1)/2|| Number of edges in Complete Graph is n(n-1)/2|| 7. Maximum edges in Simple Graph is n(n-1)/2|| Number of edges in Complete Graph is n(n-1)/2||