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\rput{10}(0,0){% \pscurve[linecolor=blue](-5,2)(0,1.5)(5,2) -\psdot(0,1.5) -\rput(0,1.75){$B$} +\psline[linecolor=blue]{->}(4.9,1.98)(5,2) +\psdot[linecolor=red](0,1.5) +\rput(0,1.75){\textcolor{red}{$B$}} } %\psgrid -\psline[linecolor=red]{->}(0,0)(-0.3,1.5) -\uput[0](-0.15,0.75){\textcolor{red}{$\vec{r}_B=\vec{r}_{\text{min}}$}} -\psline{->}(0,0)(-3,1.2) +\psline[linecolor=red]{->}(0,0)(-0.26,1.4) +\uput[225](-0.26,1.4){\textcolor{red}{$\vec{r}_B$}} +\psline{->}(0,0)(-2.9,1.18) +\rput(-3,1.2){\psscalebox{0.2}{\AtomKernHe}}% \uput[-90](-1.5,0.6){$\vec{r}$} -\psarc{->}(0,0){0.5}{0}{155} -\uput[45](0,0){$\varphi$} +\psarc{->}(0,0){0.75}{0}{157} +\uput{0.35cm}[45](0,0){$\varphi$} +\rput(0,0){\psscalebox{0.2}{\AtomKernRn}}% \rput(7,2){\parbox{3cm}{Le vecteur $\vec{r}_B$ est l'axe de sym\'{e}trie de la hyperbole}} \end{pspicture} \end{center} @@ -336,7 +430,7 @@ r(\varphi)=\frac{2r_C}{1-\cos\varphi} \section{Les trajectoires des particules $\alpha$} -Les param\`{e}tres suivants de l'exp\'{e}rience originale sont : +Les param\`{e}tres suivants sont ceux de l'exp\'{e}rience originale : \begin{align*} m_0&=6,64\cdot 10^{-27}\,\text{kg}\\ e_0&=1,6\cdot10^{-19}\,\text{C}\\ @@ -386,7 +480,7 @@ v_{0x}&=2,1\cdot 10^7\,\text{m\,s}^{-1} } \psplot[linecolor=blue,plotpoints=500,polarplot,fillstyle=solid,fillcolor=blue!40,opacity=0.25]{200}{-200}{1 x cos sub 1 neg exp facteur div} -\pscircle*[linecolor=yellow](0,0){0.3} +\rput(0,0){\psscalebox{0.3}{\AtomKernRn}}% \psdot(!r1 0) \end{pspicture*} \end{center} -- 2.20.1

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