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SOLVED: A connected directed multigraph with loops has vertices and edges. Let the vertices be a, b, c, and d, respectively. The in-degree and out-degree of the vertices are shown below in the table:Vertex | In-degree | Out-degree——-|———–|———–a | deg | degb | deg | degc | deg | degd | deg | deg
SOLVED: A connected directed multigraph with loops has vertice…
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2. (5 points) Let G be a directed graph represented using an adjacency list. So, each node G[i] has a list of all nodes reachable in 1 step from i (all out-neighbors of i). Suppose each node of G also has a value: e.g., node 1 might have value 100, node 2 might have value50, etc. Give an O(|E| |V| log |V|) time algorithm that computes, for every node, the highest value reachable from that node (i.e., that you can get to by some path from that node). For instance, if it is possible to get to an
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