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M3P2
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57458d2b
Commit
57458d2b
authored
Nov 11, 2019
by
Claude Meny
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Update textbook.en.md
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10.brainstorming-innovative-courses/intercambio-curso-electromagnetismo/textbook.en.md
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57458d2b
...
@@ -166,12 +166,12 @@ ES : circulación de un vector <br>
...
@@ -166,12 +166,12 @@ ES : circulación de un vector <br>
FR : circulation d'un vecteur
<br>
FR : circulation d'un vecteur
<br>
EN : circulation of a vector
EN : circulation of a vector
$
`dA
=dx\;
dy`
$
<br>
$
`dA
= dx \,
dy`
$
<br>
ES : elemento escalar de superficie
<br>
ES : elemento escalar de superficie
<br>
FR : élément scalaire de surface (= surface élémentaire, surface infinitésimale)
<br>
FR : élément scalaire de surface (= surface élémentaire, surface infinitésimale)
<br>
EN : scalar surface element
EN : scalar surface element
$
`\overrightarrow{dA} = \overrightarrow
c
{e_n}\;dA = \overrightarrow{n}\;dA `
$
<br>
$
`\overrightarrow{dA} = \overrightarrow{e_n}\;dA = \overrightarrow{n}\;dA `
$
<br>
ES : elemento vectorial de superficie
<br>
ES : elemento vectorial de superficie
<br>
FR : élément vectoriel de surface
<br>
FR : élément vectoriel de surface
<br>
EN : vector surface element
EN : vector surface element
...
@@ -184,8 +184,8 @@ ES : sistema de coordenadas cartesianas <br>
...
@@ -184,8 +184,8 @@ ES : sistema de coordenadas cartesianas <br>
FR : système de coordonnées cartésiennes
<br>
FR : système de coordonnées cartésiennes
<br>
EN : Cartesian coordinate system
EN : Cartesian coordinate system
$
`\nabla =
\vec{e_x}\,\dfrac{\partial}{\partial x}
+ \vec{e_y}\,\dfrac{\partial}{\partial y}
$
`\nabla =
\vec{e_x}\,\dfrac{\partial}{\partial x}
+ \vec{e_y}\,\dfrac{\partial}{\partial y}
+\vec{e_z}\,\dfrac{\partial}{\partial z}
`
$
+\vec{e_z}\,\dfrac{\partial}{\partial z}`
$
, or
, or
$
`\nabla = \overrightarrow{e_x}\,\dfrac{\partial}{\partial x}+\overrightarrow{e_y}\,\dfrac{\partial}{\partial y}
$
`\nabla = \overrightarrow{e_x}\,\dfrac{\partial}{\partial x}+\overrightarrow{e_y}\,\dfrac{\partial}{\partial y}
+\overrightarrow{e_z}\,\dfrac{\partial}{\partial z}`
$
+\overrightarrow{e_z}\,\dfrac{\partial}{\partial z}`
$
...
...
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