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A simple graph is one with no self-loops or multiple edges. Among the simple graphs with $n$ vertices and at most $20n − 3$ edges:

  1. There is always a graph with all vertices connected to at least $42$ other vertices.
  2. For all such graphs the number of vertices connected to at least $42$ other vertices is at most cn for some constant $c < 1$.
  3. There are no graphs with each vertex connected to at most $38$ other vertices.
  4. None of the above
in Graph Theory edited by
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is answer  is option  A ?
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Option B should be the correct answer.
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