↑ Theo tiêu chí Rayleigh: Không thể phân tích cú pháp (lỗi cú pháp): {\displaystyle <mrow class="MJX-TeXAtom-ORD"><mstyle scriptlevel="0" displaystyle="true"><mrow class="MJX-TeXAtom-ORD"><mstyle scriptlevel="1"><mtable rowspacing=".2em" displaystyle="false"><mtr><mtd><msub><mi> <math>\begin{smallmatrix}\alpha_R\ =\ \frac{138}{D}\end{smallmatrix}} </mi><mrow class="MJX-TeXAtom-ORD"><mi> α R = 138 D {\displaystyle {\begin{smallmatrix}\alpha _{R}\ =\ {\frac {138}{D}}\end{smallmatrix}}} </mi></mrow></msub><mo> α R = 138 D {\displaystyle {\begin{smallmatrix}\alpha _{R}\ =\ {\frac {138}{D}}\end{smallmatrix}}} </mo><mrow class="MJX-TeXAtom-ORD"><mfrac><mn> α R = 138 D {\displaystyle {\begin{smallmatrix}\alpha _{R}\ =\ {\frac {138}{D}}\end{smallmatrix}}} </mn><mi> α R = 138 D {\displaystyle {\begin{smallmatrix}\alpha _{R}\ =\ {\frac {138}{D}}\end{smallmatrix}}} </mi></mfrac></mrow></mtd></mtr></mtable></mstyle></mrow></mstyle></mrow> </math> α R = 138 D {\displaystyle {\begin{smallmatrix}\alpha _{R}\ =\ {\frac {138}{D}}\end{smallmatrix}}} α R = 138 D {\displaystyle {\begin{smallmatrix}\alpha _{R}\ =\ {\frac {138}{D}}\end{smallmatrix}}} </img> mm.
↑ Tại periapsis: Không thể phân tích cú pháp (lỗi cú pháp): {\displaystyle <mrow class="MJX-TeXAtom-ORD"><mstyle scriptlevel="0" displaystyle="true"><mrow class="MJX-TeXAtom-ORD"><mstyle scriptlevel="1"><mtable rowspacing=".2em" displaystyle="false"><mtr><mtd><msub><mi> <math>\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx\ 44\end{smallmatrix}} </mi><mrow class="MJX-TeXAtom-ORD"><mi> r p e r = ( 1 − e ) ⋅ a ≈ 44 {\displaystyle {\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx \ 44\end{smallmatrix}}} </mi><mi> r p e r = ( 1 − e ) ⋅ a ≈ 44 {\displaystyle {\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx \ 44\end{smallmatrix}}} </mi><mi> r p e r = ( 1 − e ) ⋅ a ≈ 44 {\displaystyle {\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx \ 44\end{smallmatrix}}} </mi></mrow></msub><mo> r p e r = ( 1 − e ) ⋅ a ≈ 44 {\displaystyle {\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx \ 44\end{smallmatrix}}} </mo><mo stretchy="false"> r p e r = ( 1 − e ) ⋅ a ≈ 44 {\displaystyle {\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx \ 44\end{smallmatrix}}} </mo><mn> r p e r = ( 1 − e ) ⋅ a ≈ 44 {\displaystyle {\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx \ 44\end{smallmatrix}}} </mn><mo> r p e r = ( 1 − e ) ⋅ a ≈ 44 {\displaystyle {\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx \ 44\end{smallmatrix}}} </mo><mi> r p e r = ( 1 − e ) ⋅ a ≈ 44 {\displaystyle {\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx \ 44\end{smallmatrix}}} </mi><mo stretchy="false"> r p e r = ( 1 − e ) ⋅ a ≈ 44 {\displaystyle {\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx \ 44\end{smallmatrix}}} </mo><mo> r p e r = ( 1 − e ) ⋅ a ≈ 44 {\displaystyle {\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx \ 44\end{smallmatrix}}} </mo><mi> r p e r = ( 1 − e ) ⋅ a ≈ 44 {\displaystyle {\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx \ 44\end{smallmatrix}}} </mi><mo> r p e r = ( 1 − e ) ⋅ a ≈ 44 {\displaystyle {\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx \ 44\end{smallmatrix}}} </mo><mn> r p e r = ( 1 − e ) ⋅ a ≈ 44 {\displaystyle {\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx \ 44\end{smallmatrix}}} </mn></mtd></mtr></mtable></mstyle></mrow></mstyle></mrow> </math> r p e r = ( 1 − e ) ⋅ a ≈ 44 {\displaystyle {\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx \ 44\end{smallmatrix}}} r p e r = ( 1 − e ) ⋅ a ≈ 44 {\displaystyle {\begin{smallmatrix}r_{per}\ =\ (1\ -\ e)\cdot a\ \approx \ 44\end{smallmatrix}}} </img> À
Tại apoapsis: Không thể phân tích cú pháp (lỗi cú pháp): {\displaystyle <mrow class="MJX-TeXAtom-ORD"><mstyle scriptlevel="0" displaystyle="true"><mrow class="MJX-TeXAtom-ORD"><mstyle scriptlevel="1"><mtable rowspacing=".2em" displaystyle="false"><mtr><mtd><msub><mi> <math>\begin{smallmatrix}r_{ap}\ =\ (1\ +\ e)\cdot a\ \approx\ 124\end{smallmatrix}} </mi><mrow class="MJX-TeXAtom-ORD"><mi> r a p = ( 1 + e ) ⋅ a ≈ 124 {\displaystyle {\begin{smallmatrix}r_{ap}\ =\ (1\ +\ e)\cdot a\ \approx \ 124\end{smallmatrix}}} </mi><mi> r a p = ( 1 + e ) ⋅ a ≈ 124 {\displaystyle {\begin{smallmatrix}r_{ap}\ =\ (1\ +\ e)\cdot a\ \approx \ 124\end{smallmatrix}}} </mi></mrow></msub><mo> r a p = ( 1 + e ) ⋅ a ≈ 124 {\displaystyle {\begin{smallmatrix}r_{ap}\ =\ (1\ +\ e)\cdot a\ \approx \ 124\end{smallmatrix}}} </mo><mo stretchy="false"> r a p = ( 1 + e ) ⋅ a ≈ 124 {\displaystyle {\begin{smallmatrix}r_{ap}\ =\ (1\ +\ e)\cdot a\ \approx \ 124\end{smallmatrix}}} </mo><mn> r a p = ( 1 + e ) ⋅ a ≈ 124 {\displaystyle {\begin{smallmatrix}r_{ap}\ =\ (1\ +\ e)\cdot a\ \approx \ 124\end{smallmatrix}}} </mn><mo> r a p = ( 1 + e ) ⋅ a ≈ 124 {\displaystyle {\begin{smallmatrix}r_{ap}\ =\ (1\ +\ e)\cdot a\ \approx \ 124\end{smallmatrix}}} </mo><mi> r a p = ( 1 + e ) ⋅ a ≈ 124 {\displaystyle {\begin{smallmatrix}r_{ap}\ =\ (1\ +\ e)\cdot a\ \approx \ 124\end{smallmatrix}}} </mi><mo stretchy="false"> r a p = ( 1 + e ) ⋅ a ≈ 124 {\displaystyle {\begin{smallmatrix}r_{ap}\ =\ (1\ +\ e)\cdot a\ \approx \ 124\end{smallmatrix}}} </mo><mo> r a p = ( 1 + e ) ⋅ a ≈ 124 {\displaystyle {\begin{smallmatrix}r_{ap}\ =\ (1\ +\ e)\cdot a\ \approx \ 124\end{smallmatrix}}} </mo><mi> r a p = ( 1 + e ) ⋅ a ≈ 124 {\displaystyle {\begin{smallmatrix}r_{ap}\ =\ (1\ +\ e)\cdot a\ \approx \ 124\end{smallmatrix}}} </mi><mo> r a p = ( 1 + e ) ⋅ a ≈ 124 {\displaystyle {\begin{smallmatrix}r_{ap}\ =\ (1\ +\ e)\cdot a\ \approx \ 124\end{smallmatrix}}} </mo><mn> r a p = ( 1 + e ) ⋅ a ≈ 124 {\displaystyle {\begin{smallmatrix}r_{ap}\ =\ (1\ +\ e)\cdot a\ \approx \ 124\end{smallmatrix}}} </mn></mtd></mtr></mtable></mstyle></mrow></mstyle></mrow> </math> r a p = ( 1 + e ) ⋅ a ≈ 124 {\displaystyle {\begin{smallmatrix}r_{ap}\ =\ (1\ +\ e)\cdot a\ \approx \ 124\end{smallmatrix}}} r a p = ( 1 + e ) ⋅ a ≈ 124 {\displaystyle {\begin{smallmatrix}r_{ap}\ =\ (1\ +\ e)\cdot a\ \approx \ 124\end{smallmatrix}}} </img> À
