Associative binary operation
Let G be a set and let * be an associative binary operation on G. Assume that there exists a left identity element in G and that every element in G has a left inverse. Prove that (G, *) is a group.
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Which of the following is true for a symmetrical distribution?
On January 1, 2011, Dean Corporation signed a ten-year noncancelable lease for certain machinery. The terms of the lease called for Dean to make annual payments of $100,000.
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