Difference between revisions of "Poisson Command"
From GeoGebra Manual
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:*<code><nowiki>Poisson[3, 1, true]</nowiki></code> yields ''0.2'' in the [[File:Menu view algebra.svg|link=|16px]] ''Algebra View'' and '' <math>\frac{4}{e³}</math> in the [[File:Menu view cas.svg|link=|16px]] ''CAS View''. | :*<code><nowiki>Poisson[3, 1, true]</nowiki></code> yields ''0.2'' in the [[File:Menu view algebra.svg|link=|16px]] ''Algebra View'' and '' <math>\frac{4}{e³}</math> in the [[File:Menu view cas.svg|link=|16px]] ''CAS View''. | ||
:*<code><nowiki>Poisson[3, 1, false]</nowiki></code> yields ''0.15'' in the [[File:Menu view algebra.svg|link=|16px]] ''Algebra View'' and '' <math>\frac{3}{e³}</math>'' in the [[File:Menu view cas.svg|link=|16px]] ''CAS View''.</div>}} | :*<code><nowiki>Poisson[3, 1, false]</nowiki></code> yields ''0.15'' in the [[File:Menu view algebra.svg|link=|16px]] ''Algebra View'' and '' <math>\frac{3}{e³}</math>'' in the [[File:Menu view cas.svg|link=|16px]] ''CAS View''.</div>}} | ||
| + | :{{Note|1=A simplified syntax is available to calculate P(''u'' ≤ X ≤ ''v''): e.g. <code>Poisson[1, 1..5]</code> yields ''0.63153'', that is the same as Poisson[1, {1, 2, 3, 4, 5}].}} | ||
Revision as of 09:53, 30 October 2015
- Poisson[ <Mean> ]
- Returns a bar graph of a Poisson distribution with given mean λ.
- Poisson[ <Mean>, <Boolean Cumulative> ]
- Returns a bar graph of a Poisson distribution when Cumulative = false.
- Returns a graph of a cumulative Poisson distribution when Cumulative = true.
- The first parameter is same as above.
- Poisson[ <Mean>, <Variable Value v>, <Boolean Cumulative> ]
- Let X be a Poisson random variable.
- Returns P( X = v) when Cumulative = false.
- Returns P( X ≤ v) when Cumulative = true.
- First parameter is same as above.
- Examples:
Poisson[3, 1, true]yields 0.2 in the
Algebra View and \frac{4}{e³} in the 
CAS View.Poisson[3, 1, false]yields 0.15 in the Algebra View and \frac{3}{e³} in the CAS View.
- Note: A simplified syntax is available to calculate P(u ≤ X ≤ v): e.g.
Poisson[1, 1..5]yields 0.63153, that is the same as Poisson[1, {1, 2, 3, 4, 5}].
