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The terms of a sequence {xn}∞ n=1 are not known exactly although it can be said that ∀n −n < xn < n. Prove that yn = xn/n^2 converges
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Hint: If \[-n <x_n<n\]Then dividing by n^2 yields:\[-\frac{1}{n} <\frac{x_n}{n^2} <\frac{1}{n}\]
\[x+y+z /3\ge \sqrt[3]{xyz}\]
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