Understanding Summation Notation for Beginners

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Homework Help Overview

The discussion revolves around understanding summation notation, specifically involving a series with factorials and alternating signs. The original poster presents a summation expression and attempts to manipulate it, but there are questions regarding the application of summation rules and the variables involved.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants inquire about the specific summation rule referenced by the original poster and the role of the variable n in the context of the summation. There is also a request for clarification on the intended approach to solving the problem.

Discussion Status

The discussion is ongoing, with participants seeking clarification on the original poster's statements and questioning the correctness of the summation expression. There is an indication of uncertainty regarding the application of summation and factorial concepts.

Contextual Notes

Some participants express confusion over the notation and the results obtained from computational tools, suggesting that the original summation may not be appropriately set up for someone new to the topic.

icystrike
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2008
Summation (-1)[tex]^{i}[/tex] [tex]\frac{i^2+i+1}{i!}[/tex]
i=1
I guess I am suppose to apply the summation rule

and i got (-1)[tex]^{i}[/tex] [tex]\frac{n(n+1)(n+2)+3n}{3i!}[/tex]
 
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What summation rule are you talking about?
What is n in your final answer?
How can it depend on i anyway, if you are summing over that?

Please elaborate a bit more on how you wanted to solve the question.
 
CompuChip said:
What summation rule are you talking about?
What is n in your final answer?
How can it depend on i anyway, if you are summing over that?

Please elaborate a bit more on how you wanted to solve the question.

n is 2008.

Im uncertain of the application of summation - factorial.
 
Could you answer CompuChip's first question? Secondly are you sure the sum is listed correctly, because when I plug it into mathematica it gives a pretty terrible result. Not something one new to summations would be expected to do.
 

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