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Advanced Mathematics 2200
Relations and Functions
14. NL.SO.2200RF11
14.2 Sigma notation
Sigma Notation: The Summation Symbol Explained
Understand what the sigma (sum) symbol means, how to read its index and limits, and how to expand and evaluate any sum written in sigma notation.
What You'll Learn
Identify the parts of sigma notation: the index variable, the lower and upper limits, and the expression being summed
Expand a sum written in sigma notation by substituting each integer value of the index one at a time
Evaluate a finite sum by adding all the expanded terms together
Apply the property that a constant factor can be pulled outside the summation symbol
Apply the property that a sum can be split across addition, such as separating a sum of two terms into two separate sums
Connect sigma notation to arithmetic and geometric series by writing their sums compactly
What You'll Practice
1
Expanding sigma notation into explicit series
2
Writing series in sigma notation from given patterns
3
Evaluating finite arithmetic and geometric series
4
Finding sums of infinite geometric series when they exist
Why This Matters
Sigma notation is essential for expressing long or infinite series efficiently in calculus, statistics, and advanced math. Mastering it now prepares you for limits, integration, and mathematical proofs where compact summation notation is standard.
Before You Start — Make Sure You Can:
This Unit Includes
11 Video lessons
Practice exercises
Learning resources
Skills
Sigma Notation
Series
Arithmetic Series
Geometric Series
Summation
Infinite Series
Common Ratio

NL Curriculum Aligned