Show that the maximum degree of any vertex in a simple graph with n vertices is n-1 (5marks)
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So, in the worst case It will be connected with all the vertices other than itself in the graph. In that case its degree will be n-1. Every other cases will make its degree less than n-1. So the degree of any vertex in a simple graph of n vertices cannot exceed n-1.
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So, in the worst case It will be connected with all the vertices other than itself in the graph. In that case its degree will be n-1. Every other cases will make its degree less than n-1. So the degree of any vertex in a simple graph of n vertices cannot exceed n-1.
Step-by-step explanation:
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