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- A '''geometric series''' is a [[series (mathematics)|series]] associated with a [[geometric seque Thus, every geometric series has the form7 KB (1,134 words) - 16:18, 22 January 2010
- 129 bytes (18 words) - 14:29, 9 January 2010
- 213 bytes (24 words) - 16:16, 22 January 2010
Page text matches
- The computation of compound interest leads to a geometric series: The sum of an infinite geometric sequence is a [[geometric series]]:3 KB (415 words) - 16:16, 23 September 2013
- The computation of compound interest leads to a geometric series: The sum of an infinite geometric sequence is a [[geometric series]]:3 KB (415 words) - 16:15, 23 September 2013
- A '''geometric series''' is a [[series (mathematics)|series]] associated with a [[geometric seque Thus, every geometric series has the form7 KB (1,134 words) - 16:18, 22 January 2010
- {{r|Geometric series}}783 bytes (120 words) - 11:52, 22 January 2010
- {{r|Geometric series}}218 bytes (29 words) - 16:21, 22 January 2010
- ...f the sum and the integeral is justified by the uniform convergence of the geometric series within subsets of its disk of convergence that are bounded away from the bo4 KB (730 words) - 15:17, 8 December 2009
- ...+ r<sup>2</sup> + r<sup>3</sup> + . . is a [[geometric series]], and it can be shown that if r is less than 1, and if the series could be3 KB (418 words) - 06:43, 30 November 2008
- ...age:Geometric_series.png|thumb|350px|Fig. 1. Graphical representation of a geometric series.]] This is a special example of what is called [[geometric series]]. The sum is finite!19 KB (3,369 words) - 02:33, 13 January 2010
- ...+ r<sup>2</sup> + r<sup>3</sup> + . . is a [[geometric series]], and it can be shown that if r is less than 1, and if the series could be4 KB (634 words) - 06:19, 3 June 2022
- To see why this is so, we use the formula for the sum of a [[geometric series]] to write the product as4 KB (703 words) - 12:02, 13 November 2007
- The sum of the [[geometric series]]15 KB (2,342 words) - 06:26, 30 November 2011
- ...rimeter of an infinite-sided polygon, a.k.a. the circle, is the sum of a [[geometric series]] ( a + ar + ar<sup>2</sup> + ar<sup>3</sup>…), which equals to a/(1 - r)15 KB (2,247 words) - 10:12, 28 February 2024