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5. Let n > 1 be an integer and define the graph Gn = (Vn, En) as follows: . Vn = {0, 1}, the set

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5. Let n > 1 be an integer and define the graph Gn = (Vn, En) as follows: . Vn = {0, 1}", the set of all binary strings of length n. . Two vertices a and y are connected by an edge ery if and only if r and y differs in exactly one position. (a) (4 points) Draw the graph Gn for n = 1, 2,3 (b) (4 points) For a general n 2 1, find [Vn| and | Enl. (c) (10 points) Prove that for all integer n 2 1, Gn has a Hamiltonian cycle

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