Series Solver: Decypher the Equation

Series Solver allows us to find the equations for a specific series to find the patterns and the next numbers in the sequence. Whether it’s a polynomial, geometric, or recursive equation, there are various methods and tools available to solve these series effectively.

Introducing Series Solver

The Series Solver is a valuable online program at https://seriesolver.technolympus.com for individuals and professionals dealing with complex number series. This platform provides users with the tools and capabilities to input their number series and obtain solutions through equations.

The Series Solver can handle polynomial, geometric, and recursive series, offering a comprehensive approach to solving diverse types of number sequences. Users can input their series data and leverage the program’s algorithms to generate equations that accurately represent the patterns within the given numbers.

Series types

To solve the equation, we first determine if the sequence forms a geometric series which are the ones that are generated by multiplying the terms by a specific number

Example: 1,2,4,8,16,32 … and the formula is 0.5•2x

If it does not, then we will calculate the differences between consecutive terms and store these differences as the first level, like in an arithmetic series where the difference between terms is a constant

Example: 0,3,6,9,12,15… and the formula is 3n-3

We then repeat this process with the differences, calculating the differences between consecutive terms of the first level and storing them as the second level, which is known as a quadratic series.

Example: 1,4,9,16… and the formula is n²

This procedure is continued until we obtain the same value for all terms at a certain level. The level at which we achieve a constant value indicates the degree of the series.