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Just what the title says, I guess. I couldn't find a 0^0 that didn't converge to 1 except things like x^(1/ln(x)) as x->0, but they just need the e^ln() transformation, not L'hopital's rule!
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England schools
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England university
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Scotland schools
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said | Ready to use | 7 years, 5 months ago |
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Ben Brawn 7 years, 5 months ago
Published this.Ben Brawn 7 years, 5 months ago
Gave some feedback: Ready to use
Ben Brawn 7 years, 6 months ago
Created this as a copy of Limits: L'Hospital's rule: Indeterminate form 0/0.There are 14 other versions that do you not have access to.
Name | Type | Generated Value |
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pL | list |
[ 6, 12, 9, 7, 2 ]
|
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pa | number |
6
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pb | number |
12
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||||
pc | number |
9
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pd | number |
7
|
||||
pe | number |
2
|
||||
nL | list |
[ 1, 8, 3, -7, -9 ]
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||||
na | integer |
1
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||||
nb | integer |
8
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||||
nc | integer |
3
|
||||
nd | integer |
-7
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||||
ne | integer |
-9
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||||
alt1 | integer |
-1
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||||
zero_zero | list |
Nested 14×10 list
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inf_zero | list |
List of 12 items
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||||
one_inf | list |
Nested 6×10 list
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choice1 | list |
Nested 14×10 list
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||||
choice2 | list |
List of 10 items
|
Generated value: list
[ 6, 12, 9, 7, 2 ]
→ Used by:
- pa
- pb
- pc
- pd
- pe
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