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Max and min amount of nodes in a graph
expectation value of changing color in a graphCrossing number of simple undirected graphGraph Theory involving bipartite graphsUndirected Graph BipartiteCycle containing two given nodes in an undirected graphNumber of distinct connected undirected graphs possible with n nodes and k edgesHow many paths possible in a 3x3 matrix shaped graph, visiting n nodes?An inequality for graph nodes and edgesTree graph with only two nodesSplitting up the nodes of a Graph such that all nodes in these graphs have even degree.
$begingroup$
Suppose you are given an undirected (simple) graph $G = (V,E)$ with $|E| = 30$, and $d(v) ge 3$ for all $v in V$. How many nodes can the graph possibly have? Give both an upper and a lower bound.
How would one calculate the solution?
Thank you!
graph-theory
$endgroup$
add a comment |
$begingroup$
Suppose you are given an undirected (simple) graph $G = (V,E)$ with $|E| = 30$, and $d(v) ge 3$ for all $v in V$. How many nodes can the graph possibly have? Give both an upper and a lower bound.
How would one calculate the solution?
Thank you!
graph-theory
$endgroup$
add a comment |
$begingroup$
Suppose you are given an undirected (simple) graph $G = (V,E)$ with $|E| = 30$, and $d(v) ge 3$ for all $v in V$. How many nodes can the graph possibly have? Give both an upper and a lower bound.
How would one calculate the solution?
Thank you!
graph-theory
$endgroup$
Suppose you are given an undirected (simple) graph $G = (V,E)$ with $|E| = 30$, and $d(v) ge 3$ for all $v in V$. How many nodes can the graph possibly have? Give both an upper and a lower bound.
How would one calculate the solution?
Thank you!
graph-theory
graph-theory
edited Mar 17 at 20:47
pointguard0
1,55211021
1,55211021
asked Mar 17 at 20:43
adradr
12
12
add a comment |
add a comment |
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