| Site Information | |||||||||||
| Site Title: | Is Calculus Safe? | ||||||||||
| Site Domain: | limit-dne.ytmnd.com | ||||||||||
| Created by: | mikemoser | ||||||||||
| Created on: | 2006-09-29 00:47:13 | ||||||||||
| Image Origin: | uncited | ||||||||||
| Sound Origin: | uncited | ||||||||||
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| Description: | this is my first ytmnd site...okay i know it sucks. | ||||||||||
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| Total Votes: | 6 | ||||||||||
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| Comments: |
| uh, f'(x) = boobies? |
+1 | |||||
| I'm just gonna take a stab at this one...
As x approaches 0 y approaches infinity. | ||||||
| L'hopital tells us 1/1. High school stuff.
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-1 | |||||
| I don't really get this. :P | ||||||
| Umm... no limits exist... You're either looking for (sin (x))/x or (1-cos(x))/x which is one and zero respectively. |
-1 | |||||
| Not bad, I guess. The guy who said use L'Hopital's rule is a moron. 1/0 is not indeterminate. |
+1 | |||||
| @ikanreed: you can't use L'hopitals in this situation (to use L'hopitals, the limit must take the form 0/0 or infinity/infinity when one plugs in the given value for the limit. In this case, that yields 1/0). The magnitude of the function increases without bound as x approaches 0. | ||||||
| a little lhopital's rule mehbeh?
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