Circular Cross Sections - Revision history

Vanwdani at 20:22, 15 May 2018

2018-05-15T20:22:49Z

Vanwdani at 03:35, 16 May 2017

2017-05-16T03:35:06Z

Vanwdani at 18:42, 15 May 2017

2017-05-15T18:42:38Z

Vanwdani at 18:27, 15 May 2017

2017-05-15T18:27:53Z

Vanwdani at 18:14, 15 May 2017

2017-05-15T18:14:52Z

Vanwdani at 17:37, 15 May 2017

2017-05-15T17:37:01Z

Vanwdani at 17:29, 15 May 2017

2017-05-15T17:29:22Z

Vanwdani: /* <-Back */

2017-03-04T05:16:20Z

<-Back

Vanwdani: /* Circular Conic Section */

2017-03-04T04:27:41Z

Circular Conic Section

Vanwdani: Created page with "==Circular Conic Section== If the conic is an circle, e=0. This implies $e=\frac{\sin (\beta)}{\sin (\alpha)}=\frac{\sin (25^{\circ})}{\sin (90-\theta)}=0$ <…"

2017-03-04T02:58:53Z

Created page with "==Circular Conic Section== If the conic is an circle, e=0. This implies <center><math>e=\frac{\sin (\beta)}{\sin (\alpha)}=\frac{\sin (25^{\circ})}{\sin (90-\theta)}=0</math><…"

New page

==Circular Conic Section==
If the conic is an circle, e=0. This implies

<center><math>e=\frac{\sin (\beta)}{\sin (\alpha)}=\frac{\sin (25^{\circ})}{\sin (90-\theta)}=0</math></center>

Using the relation

<center><math>sin(90^{\circ}-\theta)=cos(\theta)</math></center>

<center><math>\frac{sin (25^{\circ})}{0}=cos( \theta) =\infty</math></center>

The sector angle will never be perpendicular to the plane of the light cone, so this is not a physical possibility.

@@ Line 1: / Line 1: @@
-<center><math>\textbf{\underline{Navigation}}</math>
+<center><math>\underline{\textbf{Navigation}}</math>
 [[Conic_Sections|<math>\vartriangleleft </math>]]
@@ Line 27: / Line 27: @@
-<center><math>\textbf{\underline{Navigation}}</math>
+<center><math>\underline{\textbf{Navigation}}</math>
 [[Conic_Sections|<math>\vartriangleleft </math>]]

← Older revision		Revision as of 18:42, 15 May 2017
Line 21:		Line 21:

	The sector angle will never be perpendicular to the plane of the light cone, so this is not a physical possibility.		The sector angle will never be perpendicular to the plane of the light cone, so this is not a physical possibility.
		+
		+
		+	----
		+
		+
		+	<center><math>\textbf{\underline{Navigation}}</math>
		+
		+	[[Conic_Sections\|<math>\vartriangleleft </math>]]
		+	[[VanWasshenova_Thesis#Determining_wire-theta_correspondence\|<math>\triangle </math>]]
		+	[[Elliptical_Cross_Sections\|<math>\vartriangleright </math>]]
		+
		+	</center>

← Older revision		Revision as of 18:27, 15 May 2017
Line 21:		Line 21:

	The sector angle will never be perpendicular to the plane of the light cone, so this is not a physical possibility.		The sector angle will never be perpendicular to the plane of the light cone, so this is not a physical possibility.
−
−
−	~~=[[Detector_Geometry_Simulation\|<-Back]]=~~
−
−	~~=[[Elliptical_Cross_Sections\|Forward->]]=~~

@@ Line 1: / Line 1: @@
 <center><math>\textbf{\underline{Navigation}}</math>
-[[VanWasshenova_Thesis#Determining_wire-theta_correspondence|<math>\vartriangleleft </math>]]
+[[Conic_Sections|<math>\vartriangleleft </math>]]
 [[VanWasshenova_Thesis#Determining_wire-theta_correspondence|<math>\triangle </math>]]
 [[Elliptical_Cross_Sections|<math>\vartriangleright </math>]]

@@ Line 3: / Line 3: @@
 [[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>]]
+[[Elliptical_Cross_Sections|<math>\vartriangleright </math>]]
 </center>

← Older revision		Revision as of 03:35, 16 May 2017
Line 16:		Line 16:

	<center><math>sin(90^{\circ}-\theta)=cos(\theta)</math></center>		<center><math>sin(90^{\circ}-\theta)=cos(\theta)</math></center>
		+

	<center><math>\frac{sin (25^{\circ})}{0}=cos( \theta) =\infty</math></center>		<center><math>\frac{sin (25^{\circ})}{0}=cos( \theta) =\infty</math></center>

← Older revision		Revision as of 17:29, 15 May 2017
Line 1:		Line 1:
		+	<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>
		+
	==Circular Conic Section==		==Circular Conic Section==
	If the conic is an circle, e=0. This implies		If the conic is an circle, e=0. This implies

← Older revision		Revision as of 05:16, 4 March 2017
Line 15:		Line 15:


−	=[[~~VanWasshenova_Thesis#DC_Super_Layer_1:Layer_1~~\|<-Back]]=	+	=[[Detector_Geometry_Simulation\|<-Back]]=
		+
	=[[Elliptical_Cross_Sections\|Forward->]]=		=[[Elliptical_Cross_Sections\|Forward->]]=

← Older revision		Revision as of 04:27, 4 March 2017
Line 13:		Line 13:

	The sector angle will never be perpendicular to the plane of the light cone, so this is not a physical possibility.		The sector angle will never be perpendicular to the plane of the light cone, so this is not a physical possibility.
		+
		+
		+	=[[VanWasshenova_Thesis#DC_Super_Layer_1:Layer_1\|<-Back]]=
		+	=[[Elliptical_Cross_Sections\|Forward->]]=