Difference between revisions of "Elliptical Cross Sections"
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(Created page with "==Elliptic Conic Section== If the conic is an ellipse, 0<e<1. This implies <center><math>e=\frac{\sin \beta}{\sin \alpha}=\frac{\sin\ (25^{\circ})}{\sin (90^{\circ}-\theta)}<…") |
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| + | <center><math>\underline{\textbf{Navigation}}</math> | ||
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| + | [[Circular_Cross_Sections|<math>\vartriangleleft </math>]] | ||
| + | [[VanWasshenova_Thesis#Determining_wire-theta_correspondence|<math>\triangle </math>]] | ||
| + | [[Determing_Elliptical_Components|<math>\vartriangleright </math>]] | ||
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| + | </center> | ||
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==Elliptic Conic Section== | ==Elliptic Conic Section== | ||
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<center><math> 0<\theta<65^{\circ}</math></center> | <center><math> 0<\theta<65^{\circ}</math></center> | ||
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| + | ---- | ||
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| + | <center><math>\underline{\textbf{Navigation}}</math> | ||
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| + | [[Circular_Cross_Sections|<math>\vartriangleleft </math>]] | ||
| + | [[VanWasshenova_Thesis#Determining_wire-theta_correspondence|<math>\triangle </math>]] | ||
| + | [[Determing_Elliptical_Components|<math>\vartriangleright </math>]] | ||
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| + | </center> | ||
Latest revision as of 20:23, 15 May 2018
Elliptic Conic Section
If the conic is an ellipse, 0<e<1. This implies
since e must be less than 1, this sets the limit of theta at less than 65 degrees. Since the limit of , this implies the minimum eccentricity will be
This implies that the shape made on the the plane of the sector is an ellipse for angles