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Only P9.5.3 Not P9.5.1

Figure 9-7: A directed acyclic graph to be depth-first searched.P9.5.1 Let Gn be a directed acyclic graph similar to that of Figure 9-7 but with n in place of the parameter 4. Suppose thaP9.5.3 How many different paths of length n, starting from the start node, exist in the graph Gn defined in Problem 9.5.1? It

Figure 9-7: A directed acyclic graph to be depth-first searched.
P9.5.1 Let Gn be a directed acyclic graph similar to that of Figure 9-7 but with n in place of the parameter "4". Suppose that there is no goal node - how many node visits does a depth-first search take to discover this, as a function of n?
P9.5.3 How many different paths of length n, starting from the start node, exist in the graph Gn defined in Problem 9.5.1? It requires techniques from Chapter 6 to determine how many paths there are to a given leaf, but the total number of paths to all leaves is much easier to compute (and prove by induction)
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