Question: 4 As usual, we denote by v = v(G), = c(G), and w=w(G) the numbers of vertices, edges, and components of a graph G. In

4 As usual, we denote by v = v(G), = c(G), and w=w(G) the numbers of vertices, edges, and components of a graph G. In this problem, if G has chromatic polynomial 1 PG(x) = r av 11" +a, 27" 2-... we denote by ai(G) = a; the coefficient in PG(T) in front of (-1)" 'r'. For example, we have seen in class that av 1 and ao 0. (a) Show that an (G) = c(G) when G is simple. K P

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