The connected domination number of a connected graph G, denoted d(G), is the size of a minimum connected dominating set of a graph G. The maximum leaf number l(G) and connected domination number of a graph G are connected by d(G) + l(G) = left bracketing bar G right bracketing bar , where n = left bracketing bar G right bracketing bar >2 is the vertex count of G. Many families of graphs have simple closed forms, as summarized in the following table. In the table, ⌊x⌋ denotes the floor function.