Explain why or why not Determine whether the

Chapter 2, Problem 59

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Explain why or why not Determine whether the following statements are true and give an explanation or counterexample. Assume a and L are finite numbers. a. If lim xSa f 1x2 = L, then f 1a2 = L. b. If lim xSaf 1x2 = L, then lim xSa+ f 1x2 = L. c. If lim xSa f 1x2 = L and lim xSa g1x2 = L, then f 1a2 = g1a2. d. The limit lim xSa f 1x2 g1x2 does not exist if g1a2 = 0. e. If lim xS1+ 2f 1x2 = 4lim xS1+ f 1x2, it follows that lim xS1 2f 1x2 = 4lim xS1 f 1x2.

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