Difference between revisions of "NIntegral Command"

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<noinclude>{{Manual Page|version=5.0}}</noinclude>{{command|geogebra}}
 
<noinclude>{{Manual Page|version=5.0}}</noinclude>{{command|geogebra}}
;NIntegral[ <Function>, <Start x-Value>, <End x-Value> ]
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;NIntegral( <Function>, <Start x-Value>, <End x-Value> )
 
:Computes (numerically) the definite integral <math>\int_a^bf(x)\mathrm{d}x</math> of the given function ''f'', from ''a'' (''Start x-Value'') to ''b'' (''End x-Value'').
 
:Computes (numerically) the definite integral <math>\int_a^bf(x)\mathrm{d}x</math> of the given function ''f'', from ''a'' (''Start x-Value'') to ''b'' (''End x-Value'').
:{{example| 1=<div><code><nowiki>NIntegral[ℯ^(-x^2), 0, 1]</nowiki></code> yields ''0.75''.</div>}}
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:{{example| 1=<code><nowiki>NIntegral(ℯ^(-x^2), 0, 1)</nowiki></code> yields ''0.75''.}}
  
 
{{hint|1=In the [[File:Menu view cas.svg|link=|16px]] [[CAS View]] the following syntax can also be used:
 
{{hint|1=In the [[File:Menu view cas.svg|link=|16px]] [[CAS View]] the following syntax can also be used:
 
<br>
 
<br>
;NIntegral[ <Function>, <Variable>, <Start Value>, <End Value> ]
+
;NIntegral( <Function>, <Variable>, <Start Value>, <End Value> )
 
:Computes (numerically) the definite integral <math>\int_a^bf(t)\mathrm{d}x</math> of the given function ''f'', from ''a'' (''Start value'') to ''b'' (''End value''), with respect to the given variable.
 
:Computes (numerically) the definite integral <math>\int_a^bf(t)\mathrm{d}x</math> of the given function ''f'', from ''a'' (''Start value'') to ''b'' (''End value''), with respect to the given variable.
:{{example| 1=<div><code><nowiki>NIntegral[ℯ^(-a^2), a, 0, 1]</nowiki></code> yields ''0.75''.</div>}}
+
:{{example| 1=<code><nowiki>NIntegral(ℯ^(-a^2), a, 0, 1)</nowiki></code> yields ''0.75''.}}
 
}}
 
}}

Revision as of 10:56, 12 October 2017


NIntegral( <Function>, <Start x-Value>, <End x-Value> )
Computes (numerically) the definite integral \int_a^bf(x)\mathrm{d}x of the given function f, from a (Start x-Value) to b (End x-Value).
Example: NIntegral(ℯ^(-x^2), 0, 1) yields 0.75.


Note Hint: In the Menu view cas.svg CAS View the following syntax can also be used:


NIntegral( <Function>, <Variable>, <Start Value>, <End Value> )
Computes (numerically) the definite integral \int_a^bf(t)\mathrm{d}x of the given function f, from a (Start value) to b (End value), with respect to the given variable.
Example: NIntegral(ℯ^(-a^2), a, 0, 1) yields 0.75.
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