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<Text-field style="Heading 1" layout="Normal"><Font encoding="UTF-8">s\303\263lido de revolu\303\247\303\243o,</Font></Text-field>
<Text-field style="Text" layout="Normal"><Font italic="true">n.</Font><Font encoding="UTF-8">  a figura s\303\263lida gerada pela rota\303\247\303\243o de uma dada curva ao redor de uma linha. Se o eixo de revolu\303\247\303\243o \303\251 o eixo-</Font><Font italic="true">x</Font>, o volume gerado pelo segmento de <Font italic="true">y </Font>=<Font italic="true"> f</Font>(<Font italic="true">x</Font>) entre <Font italic="true">x </Font>= <Font italic="true">a</Font> e <Font italic="true">x </Font>=<Font italic="true"> b </Font><Font encoding="UTF-8">\303\251 </Font></Text-field>
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<Text-field style="Text" layout="Normal"><Font encoding="UTF-8"> A figura mostra este s\303\263lido e um elemento da integra\303\247\303\243o.  Veja tamb\303\251m </Font><Hyperlink linktarget="Dictionary:Definition/surfaceofrevolution" hyperlink="true"><Font style="Dictionary Hyperlink" family="Times New Roman" encoding="UTF-8">superf\303\255cie de revolu\303\247\303\243o</Font></Hyperlink>, <Hyperlink linktarget="Dictionary:Definition/Pappustheorem" hyperlink="true"><Font style="Dictionary Hyperlink" family="Times New Roman">teorema de Pappus</Font></Hyperlink>. 
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