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cap4 #7
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Kely Diana Villacorta Villacorta committed Oct 30, 2014
1 parent 32ed22d commit b7b5170
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8 changes: 4 additions & 4 deletions livro/capitulos/cap4.asc
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Expand Up @@ -851,11 +851,11 @@ Até agora, vimos que aplicando o *Método de eliminação de Gauss* ao sistema
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\[
\begin{array}{rcl}
\ell_2 &\quad \mbox{tem menos incógnitas que} \quad& \ell_1\\
\ell_3 &\quad \mbox{tem menos incógnitas que} \quad& \ell_2\\
\ell_2 & \mbox{tem menos incógnitas que} & \ell_1\\
\ell_3 & \mbox{tem menos incógnitas que} & \ell_2\\
\vdots&& \vdots\\
\ell_m &\quad \mbox{tem menos incógnitas que} \quad& \ell_{m-1}\\
\end{array}\qquad \qquad({\rm III})
\ell_m & \mbox{tem menos incógnitas que} & \ell_{m-1}\\
\end{array}
\]
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Assim, podemos ver com menos dificuldade se latexmath:[$({\rm II})$] é um sistema inconsistente ou se reduz ao um sistema consistente, equivalente, da forma:
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