Determing Elliptical Components - Revision history

Vanwdani at 20:23, 15 May 2018

2018-05-15T20:23:36Z

2017-05-15T18:59:42Z

2017-05-15T18:40:49Z

2017-05-15T18:28:27Z

2017-05-15T18:14:04Z

2017-05-15T17:37:56Z

2017-05-15T17:28:45Z

2017-03-22T21:48:25Z

Determining ellipse components

2017-03-22T21:47:15Z

Determining ellipse components

2017-03-22T21:46:38Z

Determining ellipse components

@@ Line 1: / Line 1: @@
-<center><math>\textbf{\underline{Navigation}}</math>
+<center><math>\underline{\textbf{Navigation}}</math>
 [[Elliptical_Cross_Sections|<math>\vartriangleleft </math>]]
@@ Line 148: / Line 148: @@
-<center><math>\textbf{\underline{Navigation}}</math>
+<center><math>\underline{\textbf{Navigation}}</math>
 [[Elliptical_Cross_Sections|<math>\vartriangleleft </math>]]

@@ Line 7: / Line 7: @@
 </center>
-===Determining ellipse components===
+=Determining ellipse components=
 [[File:Plane_side_view.png|thumb|center|600px|alt=Cone of constant Theta for varying Phi|'''Figure 5:''' A cone of constant Theta with varying Phi.]]
@@ Line 143: / Line 143: @@
 <center><math>r_{D2}=R_{Lower\ Dandelin}sec(\theta)=(ae+\Delta a) tan(65^{\circ})cos(\theta)</math></center>
 <center><math>\textbf{\underline{Navigation}}</math>

← Older revision		Revision as of 18:40, 15 May 2017
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	<center><math>r_{D2}=R_{Lower\ Dandelin}sec(\theta)=(ae+\Delta a) tan(65^{\circ})cos(\theta)</math></center>		<center><math>r_{D2}=R_{Lower\ Dandelin}sec(\theta)=(ae+\Delta a) tan(65^{\circ})cos(\theta)</math></center>
		+
		+	<center><math>\textbf{\underline{Navigation}}</math>
		+
		+	[[Elliptical_Cross_Sections\|<math>\vartriangleleft </math>]]
		+	[[VanWasshenova_Thesis#Determining_wire-theta_correspondence\|<math>\triangle </math>]]
		+	[[Determing_Elliptical_Equations\|<math>\vartriangleright </math>]]
		+
		+	</center>

← Older revision		Revision as of 18:28, 15 May 2017
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	<center><math>r_{D2}=R_{Lower\ Dandelin}sec(\theta)=(ae+\Delta a) tan(65^{\circ})cos(\theta)</math></center>		<center><math>r_{D2}=R_{Lower\ Dandelin}sec(\theta)=(ae+\Delta a) tan(65^{\circ})cos(\theta)</math></center>
−
−	~~=[[Elliptical_Cross_Sections\|<-Back]]=~~
−
−	~~=[[Determing_Elliptical_Equations\|Forward->]]=~~

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

← Older revision		Revision as of 17:28, 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>
		+
	===Determining ellipse components===		===Determining ellipse components===
	[[File:Plane_side_view.png\|thumb\|center\|600px\|alt=Cone of constant Theta for varying Phi\|'''Figure 5:''' A cone of constant Theta with varying Phi.]]		[[File:Plane_side_view.png\|thumb\|center\|600px\|alt=Cone of constant Theta for varying Phi\|'''Figure 5:''' A cone of constant Theta with varying Phi.]]

← Older revision		Revision as of 21:48, 22 March 2017
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−	<center><math>b=\left (\frac{a_1+a_2}{2}\right ) ~~\left (~~ \sqrt{1-\frac{sin(25^{\circ})^2}{cos(\theta)^2} } ~~\right )~~</math></center>	+	<center><math>b=\left (\frac{a_1+a_2}{2}\right ) \sqrt{1-\frac{sin(25^{\circ})^2}{cos(\theta)^2} }</math></center>


−	<center><math>b=\frac{2.53sin(\theta)}{2}\left (\frac{sin(115^{\circ}-\theta)+sin(65^{\circ}-\theta)}{sin(115^{\circ}-\theta)sin(65^{\circ}-\theta)}\right ) \~~left (~~1-\frac{sin(25^{\circ})}{cos(\theta)}~~\right )~~</math></center>	+	<center><math>b=\frac{2.53sin(\theta)}{2}\left (\frac{sin(115^{\circ}-\theta)+sin(65^{\circ}-\theta)}{sin(115^{\circ}-\theta)sin(65^{\circ}-\theta)}\right ) \sqrt{1-\frac{sin(25^{\circ})^2}{cos(\theta)^2} }</math></center>

← Older revision		Revision as of 21:47, 22 March 2017
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−	<center><math>b=\left (\frac{a_1+a_2}{2}\right ) \left \sqrt{1-\frac{sin(25^{\circ})^2}{cos(\theta)^2} } \right )</math></center>	+	<center><math>b=\left (\frac{a_1+a_2}{2}\right ) \left ( \sqrt{1-\frac{sin(25^{\circ})^2}{cos(\theta)^2} } \right )</math></center>

← Older revision		Revision as of 21:46, 22 March 2017
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−	<center><math>b=\left (\frac{a_1+a_2}{2}\right ) \left \sqrt{1-\frac{sin(25^{\circ})^2}{cos(\theta)^2}}\right )</math></center>	+	<center><math>b=\left (\frac{a_1+a_2}{2}\right ) \left \sqrt{1-\frac{sin(25^{\circ})^2}{cos(\theta)^2} } \right )</math></center>