If {a_{n}} is a sequence such that lim_{n-> infinitity} (a_{n}+1}/{an} = C, where |C| <1, what is lim_{n-> infinity} a_{n? Anyone can help? Think it is convergent... -Bruce}
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Originally Posted by weijing85 If {a_{n}} is a sequence such that lim_{n-> infinitity} (a_{n}+1}/{an} = C, where |C| <1, what is lim_{n-> infinity} a[SUB]n? Anyone can help? Think it is convergent... Do you really mean $\displaystyle \mathop {\lim }\limits_{n \to \infty } \frac{{{a_{n + 1}}}}{{{a_n}}} = C$ because you posted $\displaystyle \mathop {\lim }\limits_{n \to \infty } \frac{{{a_{n }+1}}}{{{a_n}}} = C~?$
Yupz
Actually its = lambda.
Anyway i just solved, the answer is 0.
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