Difference between revisions of "Besot Power Series"
(Created page with "==Theorem== Besot's Power Series Theorem states that <math>\sum\limits_{i=1}^m n^{a+(i-1)z} = \frac{n^{a+mz}-n^a}{n^z-1}</math> ==Proof== Let there be a sum <math>n^a + n^{a+...") |
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===Problem 1=== | ===Problem 1=== | ||
− | What is <math> | + | What is <math>2^3+2^5+2^7?</math> |
===Problem 2=== | ===Problem 2=== | ||
<math>\sum\limits_{i=1}^{2016} n^i = n^{2017}</math>. What is <math>n</math>? | <math>\sum\limits_{i=1}^{2016} n^i = n^{2017}</math>. What is <math>n</math>? |
Revision as of 14:51, 17 February 2016
Contents
[hide]Theorem
Besot's Power Series Theorem states that
Proof
Let there be a sum
Problems
Problem 1
What is
Problem 2
. What is ?