Question: In the notation of Exercise 66, give an example where L exists but neither A nor B exists. Data From Exercise 66 Assume that the

In the notation of Exercise 66, give an example where L exists but neither A nor B exists.


Data From Exercise 66

Assume that the following limits exist:

A = lim f(x), xa B = lim g(x), xa f(x) xa g(x) L = lim

Prove that if L = 1, then A = B. You cannot use the Quotient Law if B = 0, so apply the Product Law to L and B instead.

A = lim f(x), xa B = lim g(x), xa f(x) xa g(x) L = lim

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