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The idea is pretty much the same as the Course Schedule problem. We consider each course in the list as a vertex in the graph. Each preprequisite [a,b] will represent an edge going from node a to node b. In order to know whether we can finish all the courses or not, we perform a depth-first search from each vertex in the graph.
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Nov 24, 2018 · Now, this problem is equivalent to finding a topological ordering of nodes/tasks (using topological sorting) in the graph represented by prerequisites. If there is a cycle in the graph, then it is not possible to finish all tasks (because in that case there is no any topological order of tasks).
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23 hours ago · Use the Web Code found in your Pearson textbook to access supplementary online resources.
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