Question

Which of the following sequences converge? $ \left\{\frac{5 n}{2 n-1}\right\}, \quad\left\{\frac{e^{n}}{n}\right\} \quad $ and $ \quad\left\{\frac{e^{n}}{1+e^{n}}\right\} $ $ \left\{\frac{e^{n}}{1+e^{n}}\right\} $ and $ \left\{\frac{e^{n}}{n}\right\} $ $ \left\{\frac{5 n}{2 n-1}\right\} $ $ \left\{\frac{e^{n}}{n}\right\} $ $ \left\{\frac{5 n}{2 n-1}\right\} $ and $ \left\{\frac{e^{n}}{1+e^{n}}\right\} $

          Which of the following sequences converge?
\( \left\{\frac{5 n}{2 n-1}\right\}, \quad\left\{\frac{e^{n}}{n}\right\} \quad \) and \( \quad\left\{\frac{e^{n}}{1+e^{n}}\right\} \)
\( \left\{\frac{e^{n}}{1+e^{n}}\right\} \) and \( \left\{\frac{e^{n}}{n}\right\} \)
\( \left\{\frac{5 n}{2 n-1}\right\} \)
\( \left\{\frac{e^{n}}{n}\right\} \)
\( \left\{\frac{5 n}{2 n-1}\right\} \) and \( \left\{\frac{e^{n}}{1+e^{n}}\right\} \)

$Which of the following sequences converge? {(5 n)/(2 n-1)}, {(e^n)/(n)} and {(e^n)/(1+e^n)} {(e^n)/(1+e^n)} and {(e^n)/(n)} {(5 n)/(2 n-1)} {(e^n)/(n)} {(5 n)/(2 n-1)} and {(e^n)/(1+e^n)}$

Added by Sarah C.

Question

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