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Prove this sequence converges using quantifiers: (1/n)*sin^2(n*pi/n)?

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  • Prove this sequence converges using quantifiers: (1/n)*sin^2(n*pi/n)?


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[sin^2(1 /x) +cos^2(1/x)] to ... I assume I will be using the limit ... converges to zero as x→∞ (which it does) does not mean that Ʃ sin(1/n ...
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Positive: 28 %
... {n^3\sin^2 n}$ converges is ... then $1/(n^3\sin^2n) ... 1)} $$ converges, where $(p_n/q_n)_1^\infty$ is the sequence of convergents of $\pi$. Proof: ...
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Positive: 25 %

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Positive: 28 %