🚧 Fin 4.9
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@ -258,17 +258,30 @@ Page 265
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1. The total degree of a graph is defined as ______.
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The sum of the degrees of all the vertices of the graph
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2. The handshake theorem says that the total degree of a graph is ______.
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equal to the number of edges of the graph
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3. In any graph the number of vertices of odd degree is ______.
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an even number
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4. A simple graph is ______.
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a graph with no loops or parallel edges
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5. A complete graph on $n$ vertices is a ______.
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a simple graph with $n$ vertices whose set of edges contains exactly one edge
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for each pair of vertices
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6. A complete bipartite graph on $(m, n)$ vertices is a simple graph whose
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vertices can be divided into two distinct, non-overlapping sets, say $V$ with
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$m$ vertices and $W$ with $m$ vertices, in such a way that (1) there is
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______ from each vertex of $V$ to each vertex of $W$, (2) there is ______
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from any one vertex of $V$ to any other of $V$, and (3) there is ______ from
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any one vertex of $W$ to any other vertex of $W$.
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one edge; no edge; no edge
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