Conic: meaning, definitions and examples
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conic
[ ˈkɒnɪk ]
geometric shape
The term 'conic' refers to anything related to a cone, particularly in the context of geometry. It pertains to the shapes known as conic sections, which are derived from the intersection of a plane with a cone.
Synonyms
cone-shaped, conical.
Examples of usage
- A conic section can be an ellipse.
- The equation describes a conic curve.
- She studied conic shapes in her mathematics class.
geometric figure
In mathematics, a 'conic' is a term for the curves generated by the intersection of a right circular cone with a plane. These include circles, ellipses, parabolas, and hyperbolas.
Synonyms
conic section, conical shape.
Examples of usage
- The parabola is a type of conic.
- Conics are important in algebra and calculus.
- The model used conics to describe planetary motion.
Translations
Translations of the word "conic" in other languages:
🇵🇹 cónico
🇮🇳 कोनिका
🇩🇪 kegelförmig
🇮🇩 konik
🇺🇦 конічний
🇵🇱 stożkowy
🇯🇵 円錐の
🇫🇷 conique
🇪🇸 cónico
🇹🇷 konik
🇰🇷 원뿔의
🇸🇦 مخروطي
🇨🇿 kuželový
🇸🇰 kužeľový
🇨🇳 圆锥的
🇸🇮 konični
🇮🇸 keilformaður
🇰🇿 конустық
🇬🇪 კონუსური
🇦🇿 koniq
🇲🇽 cónico
Etymology
The word 'conic' comes from the Latin term 'conicus', which is derived from the Greek word 'kōnĩkós', meaning 'pertaining to a cone'. The study of conic sections has roots in ancient Greek mathematics, where mathematicians like Apollonius of Perga described the properties of these curves. Over the centuries, the term and the concept evolved, impacting various fields such as astronomy, physics, and engineering. Conic sections became essential in the study of orbits and trajectories, and their mathematical properties have led to significant advancements in analytical geometry.