Difference between revisions of "FitLog Command"
From GeoGebra Manual
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;FitLog[ <List of Points> ] | ;FitLog[ <List of Points> ] | ||
:Calculates the logarithmic regression curve. | :Calculates the logarithmic regression curve. | ||
− | :{{example| 1=<div><code><nowiki>FitLog[{(ℯ,1), (ℯ^2, 4)}]</nowiki></code> | + | :{{example| 1=<div><code><nowiki>FitLog[{(ℯ,1), (ℯ^2, 4)}]</nowiki></code> yields ''3 ln(x) - 2''.</div>}} |
{{note| 1=<div> | {{note| 1=<div> | ||
*Euler's number ℯ can be obtained by pressing {{KeyCode|ALT + e}}. | *Euler's number ℯ can be obtained by pressing {{KeyCode|ALT + e}}. | ||
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;FitLog[ <List of Points> ] | ;FitLog[ <List of Points> ] | ||
:Calculates the logarithmic regression curve. | :Calculates the logarithmic regression curve. | ||
+ | :{{example| 1=<div><code><nowiki>FitLog[{(ℯ,1), (ℯ^2, 4)}]</nowiki></code> yields ''3 ln(x) - 2''.</div>}} | ||
+ | {{note| 1=<div> | ||
+ | *Euler's number ℯ can be obtained by pressing {{KeyCode|ALT + e}}. | ||
+ | *See also [[FitExp Command]], [[FitPoly Command]], [[FitPow Command]] and [[FitSin Command]]. | ||
+ | </div>}} |
Revision as of 09:55, 14 September 2012
- FitLog[ <List of Points> ]
- Calculates the logarithmic regression curve.
- Example:
FitLog[{(ℯ,1), (ℯ^2, 4)}]
yields 3 ln(x) - 2.
Note:
- Euler's number ℯ can be obtained by pressing ALT + e.
- See also FitExp Command, FitPoly Command, FitPow Command and FitSin Command.
CAS Syntax
- FitLog[ <List of Points> ]
- Calculates the logarithmic regression curve.
- Example:
FitLog[{(ℯ,1), (ℯ^2, 4)}]
yields 3 ln(x) - 2.
Note:
- Euler's number ℯ can be obtained by pressing ALT + e.
- See also FitExp Command, FitPoly Command, FitPow Command and FitSin Command.