Theta Dependent Components: Difference between revisions
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Created page with "<center> 400 px</center> <center>'''Figure 3: Definition of Moller electron variables in the CM Frame in the x-z plane.'''</center> <center>Using <math>\the…" |
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<center><math>\textbf{\underline{Navigation}}</math> | |||
[[VanWasshenova_Thesis#Determining_wire-theta_correspondence|<math>\vartriangleleft </math>]] | |||
[[VanWasshenova_Thesis#Determining_wire-theta_correspondence|<math>\triangle </math>]] | |||
[[CED_Verification_of_DC_Angle_Theta_and_Wire_Correspondance|<math>\vartriangleright </math>]] | |||
</center> | |||
<center>[[File:xz_lab.png | 400 px]]</center> | <center>[[File:xz_lab.png | 400 px]]</center> | ||
<center>'''Figure 3: Definition of Moller electron variables in the CM Frame in the x-z plane.'''</center> | <center>'''Figure 3: Definition of Moller electron variables in the CM Frame in the x-z plane.'''</center> | ||
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<center><math>\Longrightarrow p^'_{2(z)}\ should\ always\ be\ negative</math></center> | <center><math>\Longrightarrow p^'_{2(z)}\ should\ always\ be\ negative</math></center> | ||
<center><math>\textbf{\underline{Navigation}}</math> | |||
[[VanWasshenova_Thesis#Determining_wire-theta_correspondence|<math>\vartriangleleft </math>]] | |||
[[VanWasshenova_Thesis#Determining_wire-theta_correspondence|<math>\triangle </math>]] | |||
[[CED_Verification_of_DC_Angle_Theta_and_Wire_Correspondance|<math>\vartriangleright </math>]] | |||
</center> | |||
Revision as of 14:25, 30 May 2017
[math]\displaystyle{ \vartriangleleft }[/math] [math]\displaystyle{ \triangle }[/math] [math]\displaystyle{ \vartriangleright }[/math]
| [math]\displaystyle{ \Longrightarrow {p^'_{2(z)}=p^'_{2}\cos(\theta '_2)} }[/math] |
Checking on the sign resulting from the cosine function, we are limited to:
| [math]\displaystyle{ 90^\circ \le \theta '_2 \le 180^\circ \equiv \frac{\pi}{2} \le \theta '_2 \le \pi Radians }[/math] |
Since,
[math]\displaystyle{ \vartriangleleft }[/math] [math]\displaystyle{ \triangle }[/math] [math]\displaystyle{ \vartriangleright }[/math]