Difference between revisions of "Integral Command"
From GeoGebra Manual
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==CAS Syntax== | ==CAS Syntax== | ||
− | ;Integral[ Function f] | + | ; Integral[ Function f] |
: Yields the indefinite integral for the given function. | : Yields the indefinite integral for the given function. | ||
; Integral[Function f, Variable t] | ; Integral[Function f, Variable t] | ||
− | :Indefinite integral with respect to variable ''t''. | + | : Indefinite integral with respect to variable ''t''. |
; Integral[Function, Number a, Number b] | ; Integral[Function, Number a, Number b] | ||
: Returns the definite integral of the function in the interval [''a , b'']. | : Returns the definite integral of the function in the interval [''a , b'']. | ||
− | ; Integral[Function f, Variable t,Number a, Number b] | + | ; Integral[Function f, Variable t, Number a, Number b] |
− | :Definite integral from ''a'' to ''b'' with respect to variable ''t''. | + | : Definite integral from ''a'' to ''b'' with respect to variable ''t''. |
Revision as of 15:56, 9 August 2011
- Integral[Function]
- Yields the indefinite integral for the given function.
- Integral[Function, Number a, Number b]
- Returns the definite integral of the function in the interval [a , b].
- Note: This command also shadows the area between the function graph of f and the x-axis.
- Integral[Function, Number a, Number b, Boolean Evaluate]
- Returns the definite integral of the function in the interval [a , b] and shadows the related area when Evaluate = true. In case Evaluate = false the related area is shaded but the integral value is not calculated.
CAS Syntax
- Integral[ Function f]
- Yields the indefinite integral for the given function.
- Integral[Function f, Variable t]
- Indefinite integral with respect to variable t.
- Integral[Function, Number a, Number b]
- Returns the definite integral of the function in the interval [a , b].
- Integral[Function f, Variable t, Number a, Number b]
- Definite integral from a to b with respect to variable t.