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  1. Arithmetic series formula (video) - Khan Academy

    Learn how to write an arithmetic sequence in general terms, using a common difference d and a first term a. Next, we'll see that this formula is equivalent to multiplying the average of the first …

  2. Series | Precalculus | Math | Khan Academy

    This unit explores geometric series, which involve multiplying by a common ratio, as well as arithmetic series, which add a common difference each time. We'll get to know summation …

  3. Series | Calculus 2 | Math | Khan Academy

    Convergent and divergent infinite series Learn Convergent and divergent sequences Worked example: sequence convergence/divergence

  4. Worked examples: finite geometric series - Khan Academy

    Learn how to find the sum of the first 50 terms of a series by multiplying each term by a common ratio. Discover how to apply the formula for the sum of a finite geometric series.

  5. Sequences | Algebra 1 | Math | Khan Academy

    Practice Recursive formulas for arithmetic sequences Get 3 of 4 questions to level up!

  6. Sequences and series | KA Math Class 11 | Khan Academy

    Practice Up next for you: Use arithmetic sequence formulas Get 5 of 7 questions to level up!

  7. Arithmetic series (article) | Series | Khan Academy

    Walk through a guided practice where you'll start by finding a simple sum and end by evaluating finite arithmetic series.

  8. Sequences | Algebra (all content) | Math | Khan Academy

    This topic covers: - Recursive and explicit formulas for sequences - Arithmetic sequences - Geometric sequences - Sequences word problems

  9. Geometric series intro (video) | Series | Khan Academy

    So all I want to do in this video is to really clarify differences between sequences and series, and make you a little bit comfortable with the notation. In the next few videos, we'll actually try to …

  10. Unit 10: Infinite sequences and series - Khan Academy

    Some infinite series converge to a finite value. Learn how this is possible, how we can tell whether a series converges, and how we can explore convergence in Taylor and Maclaurin series.