List questions from geometric-progressions

Published on 28 Jun 2015 - 15:29

91

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Eligibility for geometric progressions containing few terms

Published on 30 Jun 2015 - 13:15

28

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Summation of a Summated variable

Published on 01 Jul 2015 - 12:17

2k

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why $ \sum_{k=0}^{\infty} x^{2k} = \frac{1}{1-x^2}\\$

Published on 01 Jul 2015 - 14:31

167

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Fermat's Theorem involving GP

Published on 02 Jul 2015 - 6:20

1.1k

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Ratio of odd terms of a geometric progressions

Published on 02 Jul 2015 - 13:06

208

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a college entrance examination problem! how to find a geometric progression

Published on 11 Jul 2015 - 0:12

127

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Formula for giving always the same sequence of numbers

Published on 16 Jul 2015 - 21:39

16.1k

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What are some tricks to solve Progressions quickly?

Published on 31 Jul 2015 - 18:42

727

Views

Is it possible to cover $\{1,2,...,100\}$ with $20$ geometric progressions?

Published on 05 Aug 2015 - 19:57

333

Views

What is known about the minimal number $f(n)$ of geometric progressions needed to cover $\{1,2,\ldots,n\}$, as a function of $n$?

Published on 05 Aug 2015 - 22:29

990

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Cover $\{1,2,...,100\}$ with minimum number of geometric progressions?

Published on 06 Aug 2015 - 9:05

661

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Problem involving geometric progression

Published on 13 Aug 2015 - 16:39

129

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Geometric Progression sums and sums of squares

Published on 30 Aug 2015 - 6:49

134

Views

Infinite series sum can't find the geometric series: $\sum_{i=0}^\infty (2^i +4^i)/6^i $

Published on 02 Sep 2015 - 5:53

List Question

Problems on Pythagorean triangle - sides in arithmetic (geometric) progression

Eligibility for geometric progressions containing few terms

Summation of a Summated variable

why $ \sum_{k=0}^{\infty} x^{2k} = \frac{1}{1-x^2}\\$

Fermat's Theorem involving GP

Ratio of odd terms of a geometric progressions

a college entrance examination problem! how to find a geometric progression

Formula for giving always the same sequence of numbers

What are some tricks to solve Progressions quickly?

Is it possible to cover $\{1,2,...,100\}$ with $20$ geometric progressions?

What is known about the minimal number $f(n)$ of geometric progressions needed to cover $\{1,2,\ldots,n\}$, as a function of $n$?

Cover $\{1,2,...,100\}$ with minimum number of geometric progressions?

Problem involving geometric progression

Geometric Progression sums and sums of squares

Infinite series sum can't find the geometric series: $\sum_{i=0}^\infty (2^i +4^i)/6^i $

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