prove that the sequence $\frac{2n^2 + n + 10}{n^2 + 5}$ is convergent
I've come down as far as $\left|\frac{n}{n^2 + 5}\right| < \epsilon$,
however i don't know what the next step is.
prove that the sequence $\frac{2n^2 + n + 10}{n^2 + 5}$ is convergent
I've come down as far as $\left|\frac{n}{n^2 + 5}\right| < \epsilon$,
however i don't know what the next step is.
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