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Pure vs. Applied Mathematics. (1 Viewer)

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  • Pure

    Votes: 37 60.7%
  • Applied

    Votes: 24 39.3%

  • Total voters
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Templar

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Forbidden. said:
Indeterminate form, l'Hopital to the rescue?
i.e if f(x)/g(x) is in the indeterminate form 0/0 or infinity/infinity, then you seek f'(x)/g'(x) and so on until you get a limit?
It's not a function, so you can't apply L'Hopital (unless you want trivial results)
 

cutemouse

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Exactly my point.

It's like 1/infinity, of course it's a very small number and can be considered 0, but it actually terms/approaches 0.

lolokay said:
so (1-0.99...)/(1-0.99...) is undefined (ie. is 0/0)?
 

Iruka

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jm01 said:
Exactly my point.

It's like 1/infinity, of course it's a very small number and can be considered 0, but it actually terms/approaches 0.
I think you are confusing the real number system (which does not contain infinitesimals) and the hyperreal number system (which does).

http://en.wikipedia.org/wiki/Hyperreals
 

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