Arithmetic Progression

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Related to Arithmetic sequence: Geometric sequence, Arithmetic series

Arithmetic Progression

A sequence of numbers in which the difference between any two succeeding numbers in the sequence is always the same. For example, given the sequence 0, 10, 20, 30, 40, and 50, the progression is arithmetic because the difference between each succeeding number is always 10.
References in periodicals archive ?
An additional benefit of the recursive formula in this instance is that it reinforces the essence of an arithmetic sequence as one in which the same amount is added to each term to attain the next term.
Arithmetic sequence as a bridge among conceptual fields.
repeating pattern is even more apparent in the arithmetic sequence with
In [4], inequalities in (8) were generalized and Feng Qi obtained the following inequalities on the ration for the geometric means of a positive arithmetic sequence with unit difference for any nonnegative integer k and natural numbers n and m: