Calc III

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Last updated 6:11 PM on 6/23/26
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11 Terms

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Sequence

An ordered and infinite list of numbers: {an} = {a1, a2, a3, a4, … , an,.. }

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Arithmetic sequence: Finding an

This is when you add or subtract the same number each time.

<p>This is when you <strong>add or subtract the same number each time</strong>.</p><p></p>
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Geometric sequence: Finding an

This is when you multiply by the same number each time.

<p>This is when you <strong>multiply by the same number each time</strong>.</p>
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Plan of Attack for converging vs diverging sequences

  1. Use limit laws as a function of f(x).

    1. Like Limit Laws, L'Hôpital's Rule, and Intermediate Forms

  2. Squeeze Theorem. ALso Check for alternation to use

<ol><li><p>Use limit laws as a function of f(x).</p><ol><li><p>Like Limit Laws, L'Hôpital's Rule, and Intermediate Forms</p></li></ol></li><li><p>Squeeze Theorem. ALso Check for alternation to use </p></li></ol><p></p>
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LLS: Sum Rule

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LLS: Difference Rule

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LLS: Constant Multiple Rule

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LLS: Product Rule

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LLS: Quotient Rule

When b≠ 0

<p>When b≠ 0</p>
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LLS: Power Rule

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Intermediate Rule

When you see 1^∞, 0^0, ∞^0 Then ln(L)=lim g(n) * ln(f(n)) Then after do L=elnL

<p>When you see 1^∞, 0^0, ∞^0 Then ln(L)=lim g(n) * ln(f(n)) Then after do L=e<sup>lnL</sup></p>