File:Conic section hyperbola.gif
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Summary
| Description |
Русский: Гиперболы, получающиеся сечением плоскостью одного и того же прямого кругового конуса. Угол раствора конуса — 60 градусов. Плоскость сечёт его на расстоянии пяти единиц ниже вершины. В верхнем правом углу показано положение секущей плоскости относительно оси конуса (проекция). Видно, что угол между асимптотами гиперболы (две синие линии), как и эксцентриситет, увеличивается и достигает максимального значения, равного углу раствора конуса, когда секущая плоскость параллельна оси конуса.
English: Hyperbolas, obtained cutting the same cone with a plane. Angle between asymptotes (blue lines) reaches its maximum, when the cutting plane is parallel to the cone axis. This maximum is equal to the cone angle. |
| Date | |
| Source | Own work |
| Author | Cmapm |
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 18:51, 2 July 2012 | | 400 × 400 (398 KB) | Cmapm |
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