Show that the converse of Theorem 9.1 is not true. THEOREM 9.1 Limit of a Sequence Let
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Show that the converse of Theorem 9.1 is not true.
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THEOREM 9.1 Limit of a Sequence Let L be a real number. Let f be a function of a real variable such that lim f(x) = L. x-00 If {a} is a sequence such that f(n) = a, for every positive integer n, then lim a₁ = L. an 880
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