Parabola: meaning, definitions and examples
๐
parabola
[ pษหrรฆbษlษ ]
mathematics shape
A parabola is a symmetrical, open plane curve formed by the intersection of a cone with a plane parallel to its side. It is defined mathematically as the set of all points in a plane that are equidistant from a fixed point called the focus and a fixed line called the directrix.
Synonyms
Examples of usage
- The path of a thrown ball is a parabola.
- In geometry, the parabola is described using a quadratic equation.
- Parabolas arise in physics when calculating projectile motion.
Translations
Translations of the word "parabola" in other languages:
๐ต๐น parรกbola
๐ฎ๐ณ เคชเฅเคฐเคพเคฌเฅเคฒเคพ
๐ฉ๐ช Parabel
๐ฎ๐ฉ parabola
๐บ๐ฆ ะฟะฐัะฐะฑะพะปะฐ
๐ต๐ฑ parabola
๐ฏ๐ต ๆพ็ฉ็ท
๐ซ๐ท parabole
๐ช๐ธ parรกbola
๐น๐ท parabol
๐ฐ๐ท ํฌ๋ฌผ์
๐ธ๐ฆ ูุทุน ู ูุงูุฆ
๐จ๐ฟ parabola
๐ธ๐ฐ parabola
๐จ๐ณ ๆ็ฉ็บฟ
๐ธ๐ฎ parabola
๐ฎ๐ธ parabรณla
๐ฐ๐ฟ ะฟะฐัะฐะฑะพะปะฐ
๐ฌ๐ช แแแ แแแแแ
๐ฆ๐ฟ parabola
๐ฒ๐ฝ parรกbola
Etymology
The term 'parabola' comes from the Greek word 'parabole,' which means 'to place side by side.' It was initially used in the context of geometric figures and later adapted into mathematics. The concept of the parabola has been studied since ancient times, with early contributions from mathematicians like Apollonius of Perga, who systematically described the properties of conic sections, including parabolas. The study of parabolas was further developed during the Renaissance, where the connection between algebra and geometry was formalized. Today, parabolas are key elements in various fields, including physics, engineering, and computer graphics, showcasing their significance beyond pure mathematics.