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📅 May 2, 2026 👤 scraface

May 02, 2026

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rac{x^2}{rac{64}{9}} + rac{y^2}{rac{64}{3}} + rac{\left(z + rac{4...
ight)^2}{rac{64}{9}} = 1 \quad ext{(after scaling)}.
Actually, write in standard form:
ight)^2}{rac{64}{9}} = 1.
Note that $ rac{64}{3} = rac{192}{9} > rac{64}{9} $, so the $ z $-a...
ight)^2 $ term has same denominator $ rac{64}{9} $, and $ y^2 $ has $...
e b $, this is an **ellipsoid**. But due to symmetry about $ z $-axis...
ho = rac{4}{2 + \cos\phi} $ is a **conic in polar form** with fixed $...
ho = rac{ed}{1 + e\cos\phi} $ identifies conic type.
Rewrite:

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