A Series is defined as the sum of the terms of a sequence,those terms are added together.

To indicate a series, we use summation or sigma symbol $\sum$ . Generally,series can be written in the following form:
$\sum_{n=1}^{k}S_{i}$$=S_{1}+S_{2}+S_{3}+....+S_{k}$

where,$S_{i}$ denotes $i^{th}$ term of a series

Series can be finite and infinite. Finite series is a sum of a finite number of terms. An infinite series is sum of infinite number of terms with upper limit of infinity.

## How to Find the Sum of a Series

Below you could see the steps

Step 1: Note down the range of the given function.
Step 2: Solve the function for all the values for the given range.

### Complex Number Calculator

 General Fourier Series Sequence and Series Alternate Series Test Calculus Taylor Series common observations on a fibonacci series Convergence and Divergence of Series
 Arithmetic Series Calculator Geometric Series Calculator Geometric Series Sum Calculator Infinite Series Calculator Online Online Taylor Series Calculator power series representation calculator
 summation calculator convergence calculator power series calculator sequence solver taylor series calculator