Difference between revisions of "IntegralSymbolic Command"

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;IntegralSymbolic(<Function>)
 
;IntegralSymbolic(<Function>)
:Gives the indefinite symbolic integral, so that the unknown constant c is not automatically a slider, with respect to the main variable.
+
:Gives the indefinite symbolic integral with respect to the main variable. The constant of integration ''c'' is not shown automatically as a slider.
 
:{{example|1=<code><nowiki>IntegralSymbolic(3x^2)</nowiki></code> yields <math>x^3+c_{1}</math>.}}
 
:{{example|1=<code><nowiki>IntegralSymbolic(3x^2)</nowiki></code> yields <math>x^3+c_{1}</math>.}}
  
 
;IntegralSymbolic(<Function>, <Variable>)
 
;IntegralSymbolic(<Function>, <Variable>)
:Gives the partial symbolic integral, so that the unknown constant c is not automatically a slider, with respect to the given variable.
+
:Gives the partial symbolic integral with respect to the given variable. The constant of integration ''c'' is not shown automatically as a slider.
 
:{{Example|1=<code><nowiki>IntegralSymbolic(x³+3x y, x)</nowiki></code>  gives'' <math> \frac{1}{4}x^4</math> + <math>\frac{3}{2} x² y+c_{1} </math>'' .}}
 
:{{Example|1=<code><nowiki>IntegralSymbolic(x³+3x y, x)</nowiki></code>  gives'' <math> \frac{1}{4}x^4</math> + <math>\frac{3}{2} x² y+c_{1} </math>'' .}}

Revision as of 16:31, 7 October 2020



IntegralSymbolic(<Function>)
Gives the indefinite symbolic integral with respect to the main variable. The constant of integration c is not shown automatically as a slider.
Example: IntegralSymbolic(3x^2) yields x^3+c_{1}.


IntegralSymbolic(<Function>, <Variable>)
Gives the partial symbolic integral with respect to the given variable. The constant of integration c is not shown automatically as a slider.
Example: IntegralSymbolic(x³+3x y, x) gives \frac{1}{4}x^4 + \frac{3}{2} x² y+c_{1} .
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