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Let 2- CNF-SAT be the set of satisfiable boolean formulas in CNF with exactly 2 literals per clause. Show that 2 -CNF-SAT ∈P. Make your algorithm as efficient as possible. (Hint: Observe that x ∨y is equivalent to x →y. Reduce 2 -CNF-SAT to a problem on a directed graph that is efficiently solvable.) | Numerade

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