For all numbers n, N* = 32-n. (n*)*

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The discussion centers on the mathematical expression N* = 32 - n and its implications for the notation (n*)*. Participants clarify that if n* is defined as 32 - n, then performing the operation twice results in n. However, confusion arises regarding the relationship between n* and exponents, with one participant suggesting that n* could also represent 1/32^n. Ultimately, the need for clarification on the intended meaning of the notation is emphasized.

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How do you calculate:

For all numbers n, N* = 32-n.

(n*)*
 
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Is "N" the same as "n"?

If you mean that n* is defined as 32- n, then "*" just means "subtract n from 32". Doing it twice, (n*)*= (32-n)*= 32- (32-n)= n.
If that is not what you mean then I think you need to clarify.

Hmm, but that doesn't have any thing to do with exponents. Do you mean that n* is defined as 32-n? That is, of course, the same as [itex]/frac{1}{32^n}[/itex]. Doing that twice,
[tex](n*)*= 32^{-\frac{1}{32^n}}[/tex]
which is 1 over the 32n root of 32.

I have a feeling that is also not what you meant. Please clarify!
 

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