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The nth element of an arithmetico-geometric sequence is the product of the nth element of an arithmetic sequence and the nth element of a geometric sequence. Elements · Series · Partial sums · Infinite series |
| Арифметико-геометрическая прогрессия |  |
В математике арифметико-геометрическая последовательность — это результат поэлементного умножения элементов геометрической прогрессии на соответствующие элементы арифметической прогрессии. n-й элемент арифметико-геометрической последовательности —... Википедия (Английский язык)
An arithmetico-geometric series is the sum of consecutive terms in an arithmetico-geometric sequence defined as: $x_n=a_ng_n$ |
An arithmetico geometric series is obtained by term-by-term multiplication of a GP with the corresponding terms of an AP. |
An arithmetic-geometric progression (AGP) is a progression in which each term can be represented as the product of the terms of an arithmetic progressions (AP) ... |
The following formula is derived for the calculations of nth terms of an arithmetico geometric series, S = a. (rn – 1) / (r – 1), or, |
Videolar 26 мар. 2017 г. · For an arithmetic sequence, the sum of the first n terms is S(n)=(n/2)[2a+(n-1)d] where a is the first term and d is the common difference. For ... What is Arithmetico-Geometric series? - Quora What is the formula for an arithmetic geometric series? - Quora Другие результаты с сайта www.quora.com |
A geometric series has the explicit formula an=a(r)n-1, where a is the initial value and r is the common ratio. |
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