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<Input><Text-field style="Text" layout="Normal">Integrais

<Font encoding="UTF-8">O Maple pode calcular muitas integrais definidas e indefinidas, de modo anal\303\255tico, como aquelas que constam dos livros textos de c\303\241lculo. O Maple tamb\303\251m calcula integrais definidas atrav\303\251s de m\303\251todos num\303\251ricos.
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<Font encoding="UTF-8">Dentro da biblioteca student do Maple, podemos encontrar maneiras de simular, passo a passo, os m\303\251todos cl\303\241ssicos de integra\303\247\303\243o que est\303\243o nos textos de c\303\241lculo tais como : substitui\303\247\303\243o, integra\303\247\303\243o por partes e fra\303\247\303\265es parciais.
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<Font encoding="UTF-8">Calculamos a integral definda da express\303\243o alg\303\251brica f(x) no intervalo [a,b] com
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int( f(x) , x=a .. b)

<Font encoding="UTF-8">e a integral indefinida da express\303\243o f(x) com
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int( f(x), x )

<Font encoding="UTF-8">O argumento da integral deve ser uma express\303\243o alg\303\251brica . ( N\303\243o podemos tomar f como cos , sem a vari\303\241vel x, pois int n\303\243o \303\251 um operador sobre fun\303\247\303\265es como o operador D de deriva\303\247\303\243o)</Font></Text-field>
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<Input><Text-field style="Text" layout="Normal"><Font encoding="UTF-8">\303\251 inerte e retorna a express\303\243o matem\303\241tica da integral</Font></Text-field>
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<Input><Text-field style="Text" layout="Normal">value(Int (f (x) , x=a..b)</Text-field>
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<Input><Text-field style="Text" layout="Normal"><Font encoding="UTF-8">Podemos efetuar a opera\303\247\303\243o dada por Int com</Font></Text-field>
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<Input><Text-field style="Text" layout="Normal"><Font encoding="UTF-8">A integral da distibui\303\247\303\243o gaussiana \303\251 dada pela fun\303\247\303\243o erro erf(x). Por exemplo</Font></Text-field>
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<Input><Text-field style="Text" layout="Normal"><Font encoding="UTF-8">Muitas integrais podem ter respostas em termos de fun\303\247\303\265es internas do Maple tais como erf(x) , Bessel, Gamma etc

A integra\303\247\303\243o num\303\251rica de f(x) no intervalo [a,b] \303\251 efetuadada com

evalf( Int ( f(x), x=a..b ) )

Se queremos optar por uma precis\303\243o num\303\251rica de n d\303\255gitos ou por um dos m\303\251todos num\303\251ricos usamos as op\303\247\303\265es

evalf( Int ( f(x), x=a..b , Precis\303\243o, \010M\303\251todo ) )

na qual Precis\303\243o \303\251 um inteiro e M\303\251todo \303\251 o nome do m\303\251todo usado
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<Input><Text-field style="Text" layout="Normal"><Font encoding="UTF-8">O m\303\251todo utilizado, por default, \303\251 o Clenshaw-Curtise que \303\251 denotado por _CCquad . Existem dois outros m\303\251todos dispon\303\255veis _Dexp e _NCrule , ver no help on line evalfint. .
</Font>
<Font encoding="UTF-8">Veja no help o uso dos seguintes comandos utilizados relacinados com integra\303\247\303\243o
</Font>
<Font encoding="UTF-8">student[changevar] faz mudan\303\247a de vair\303\241vel
</Font>
student[intparts] faz integral por partes

<Font encoding="UTF-8">convert/parfrac converte em fra\303\247\303\265es parciais
</Font>
<Font encoding="UTF-8">Outros comandos da biblioteca student[ ] relacionados com integral s\303\243o
</Font>
leftbox, leftsum, midlebox, midlesum, rightbox, rightsum, simpson, trapezoid.

Sintaxe dos comandos utilizados



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