Commit 75a690d7 authored by Claude Meny's avatar Claude Meny

Update textbook.fr.md

parent 28a88036
Pipeline #17701 canceled with stage
...@@ -106,15 +106,16 @@ $`\displaystyle\quad\; =\dpt{\overrightarrow{OO'}} ...@@ -106,15 +106,16 @@ $`\displaystyle\quad\; =\dpt{\overrightarrow{OO'}}
+\sum_{i=1}^3 \Big(\dpt{\alpha_{iM}}\cdot\overrightarrow{e_{\alpha_{i}}}_M+\alpha_{iM}\cdot\dpt{\overrightarrow{e_{\alpha_{i}}}}_M\Big)`$ +\sum_{i=1}^3 \Big(\dpt{\alpha_{iM}}\cdot\overrightarrow{e_{\alpha_{i}}}_M+\alpha_{iM}\cdot\dpt{\overrightarrow{e_{\alpha_{i}}}}_M\Big)`$
<br> <br>
$`\displaystyle\quad\; =\dpt{\overrightarrow{OO'}} $`\displaystyle\quad\; =\dpt{\overrightarrow{OO'}}
+\sum_{i=1}^3 \dpt{\alpha_{iM}}\cdot\overrightarrow{e_{\alpha_{i}}}_M\;+\;\sum_{i=1}^3\alpha_{iM}\cdot\dpt{\overrightarrow{e_{\alpha_{i}}}}_M`$ +\sum_{i=1}^3 \dpt{\alpha_{iM}}\cdot\overrightarrow{e_{\alpha_{i}}}_M + \sum_{i=1}^3\alpha_{iM}\cdot\dpt{\overrightarrow{e_{\alpha_{i}}}}_M`$
Ecriture générale de son vecteur accélération $`\overrightarrow{a_M}`$ Ecriture générale de son vecteur accélération $`\overrightarrow{a_M}`$
<br> <br>
$`\overrightarrow{a_M}=\dpt{\overrightarrow{v_M}}=\ddpt{\overrightarrow{OM}}}=\ddpt{\overrightarrow{OO'}}+\ddpt{\overrightarrow{O'M}}`$ $`\overrightarrow{a_M}=\dpt{\overrightarrow{v_M}}=\ddpt{\overrightarrow{OM}}`$
<br> <br>
$`\quad\quad=\ddpt{\overrightarrow{OO'}}+\dpt{\overrightarrow{v_M}}`$ $`\displaystyle\quad\quad =\ddpt{\overrightarrow{OO'}}
<br> +\Big(\sum_{i=1}^3 \ddpt{\alpha_{iM}}\cdot\overrightarrow{e_{\alpha_{i}}}_M + \dpt{\alpha_{iM}}\cdot\dpt{\overrightarrow{e_{\alpha_{i}}}}_M
$`\quad\quad =\dpt{\overrightarrow{OO'}} \Big)
+\dpt{\alpha_{1\;M}}\,\overrightarrow{e_{\alpha_{1}}}_M+\alpha_{1\;M}\,\dpt{\overrightarrow{e_{\alpha_{1}}}}_M +
+\dpt{\alpha_{2\;M}}\,\overrightarrow{e_{\alpha_{2}}}_M+\alpha_{2\;M}\,\dpt{\overrightarrow{e_{\alpha_{2}}}}_M \Big(
+\dpt{\alpha_{3\;M}}\,\overrightarrow{e_{\alpha_{3}}}_M+\alpha_{3\;M}\,\dpt{\overrightarrow{e_{\alpha_{3}}}}_M`$ \sum_{i=1}^3 \dpt{\alpha_{iM}}\cdot\dpt{\overrightarrow{e_{\alpha_{i}}}}_M + \alpha_{iM}\cdot\ddpt{\overrightarrow{e_{\alpha_{i}}}}_M
\Big)`$
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