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#sequences

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@blurt.media 0
over 1 year ago
fibonacci
History of the Fibonacci Sequence and the Golden Ratio by @mes on Math Easy Solutions View my bio on Blurt.media: In this video I go ov
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10.951 STEM
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@blurt.media 0
over 1 year ago
fibonacci
Exercise 4: Fibonacci's Original Rabbit Reproduction Sequence (and the Golden Ratio) by @mes on Math Easy Solutions View my bio on Blurt.media: [ ](
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16.283 STEM
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@mes 0
3 months ago
SciFi Multiverse
Theorem 1 and the Test for the Divergence of Infinite Series In this video, I go over Theorem 1, which states that the terms of a convergent series approach zero. Conversely, if the terms don't approach zero, the series diverges
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28.335 STEM
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@mes 0
4 months ago
SciFi Multiverse
Telescoping Sum: All the terms of this series cancel out except for the first and last term In this video, I go over an infinite series in which arises an example of the famous telescoping sum such that all the terms of the series cancel except for the first
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28.031 STEM
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@mes 0
3 months ago
SciFi Multiverse
Theorem 2: Series of Sums is equal to Sum of Series In this video, I go over Theorem 2, which states that we can move a constant out of the sum of a series as well as add or subtract series individually.
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188.496 STEM
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@mes 0
2 months ago
SciFi Multiverse
Exercise 2: Sum of diameters of Infinite Circles In this video, I show that the sum of diameters of an infinite number of circles contacting between two big circles sums to the radius of the bigger circles, thus providing a
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11.598 STEM
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@mes 0
2 months ago
SciFi Multiverse
Exercise 1: Sum of differences between curves y = x^n as an infinite series In this video, I show that the sum of differences between successive positive integer powers x^n for 0 ≤ x ≤ 1 can be written as an infinite series, and the resulting sum is e
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208.002 STEM
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@mes 0
2 months ago
SciFi Multiverse
Introduction to the Integral Test and Estimating Sums of Infinite Series In this video, I go over an introduction into estimating sums of series by examining whether their corresponding improper integrals converge or d
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218.050 STEM
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@mes 0
about 2 months ago
SciFi Multiverse
Estimating Sum of Series as the Midpoint is a much better Approximation than the Partial Sum In this video, I show that modifying our earlier Theorem 2 remainder estimate by adding the partial sum to both sides of the inequality pro
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12.237 STEM
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@mes 0
about 2 months ago
SciFi Multiverse
Remainder Estimate for the Integral Test + Example Remainder Estimate for the Integral Test + Example
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213.539 STEM
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