Theoretical Mechanics IPSP

Jürgen Vollmer, Universität Leipzig

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book:chap2:2.8_cartesian_coordinates

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book:chap2:2.8_cartesian_coordinates [2022/04/01 21:03] jvbook:chap2:2.8_cartesian_coordinates [2022/04/01 21:13] (current) jv
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 <WRAP 120pt left #fig_vector-2DcoordinatesE> <WRAP 120pt left #fig_vector-2DcoordinatesE>
-{{vector-2Dcoordinates_E.png}} Figure 2.14: Representation of the vector $\mathbf c$ in terms of the orthogonal unit vectors $(\mathbf e_1, \mathbf e_2)$.+{{vector-2Dcoordinates_E.png}}  
 + 
 +Figure 2.14: Representation of the vector $\mathbf c$ in terms of the orthogonal unit vectors $(\mathbf e_1, \mathbf e_2)$.
 </WRAP> </WRAP>
  
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 </WRAP> </WRAP>
  
-<WRAP 120pt left #fig_vector-2DcoordinatesAlt> +<WRAP 200pt left #fig_vector-2DcoordinatesAlt> 
-{{vector-2Dcoordinates2.png}} Representation of the vector $\mathbf c$ of [[#fig_vector-2DcoordinatesE |Figure 2.14]] in terms of the bases $(\mathbf e_1, \mathbf e_2)$ and $(\mathbf n_1, \mathbf n_2)$.+{{vector-2Dcoordinates2.png}}  
 + 
 +Representation of the vector $\mathbf c$ of [[#fig_vector-2DcoordinatesE |Figure 2.14]] in terms of the bases $(\mathbf e_1, \mathbf e_2)$ and $(\mathbf n_1, \mathbf n_2)$.
 </WRAP> </WRAP>
  
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 <wrap #quest_forces-2> Problem 2.20: ** Geometric and algebraic form of the scalar product ** </wrap> <wrap #quest_forces-2> Problem 2.20: ** Geometric and algebraic form of the scalar product ** </wrap>
  
-<WRAP 120pt left>+<WRAP 200pt left>
 {{02_scalarProduct.png}} {{02_scalarProduct.png}}
 </WRAP> </WRAP>
book/chap2/2.8_cartesian_coordinates.1648839836.txt.gz · Last modified: 2022/04/01 21:03 by jv