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I can determine, with sufficient justification, whether an infinite sequence diverges or converges. When an infinite sequence converges, I can determine that limit. I can

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I can determine, with sufficient justification, whether an infinite sequence diverges or converges. When an infinite sequence converges, I can determine that limit. I can apply valid reasoning to determine whether a sequence converges when given knowledge about a similar sequence. 1. Compute the first six terms of the sequence an = vn. If the sequence converges, find its limit. 4" + 5n! 2. Determine if the sequence an = converges or diverges. If the sequence converges, find its limit. n! + 2n State your reasoning

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