Radial: meaning, definitions and examples
๐
radial
[ หreษช.di.ษl ]
geometry, design
Radial refers to anything arranged like rays emanating from a common center. In geometry, it describes figures where the parts extend outward from the center, like in a circle. Radial symmetry can be seen in various natural and artificial designs.
Synonyms
circular, spoke-like
Examples of usage
- The radial design of the flower enhances its beauty.
- We studied the radial symmetry of starfish in biology class.
- The artist used a radial pattern for the sculpture.
mechanics, engineering
As a noun, radial can refer to a type of engine, often seen in aircraft, where cylinders are arranged in a circle around the crankshaft. It can also denote a tire design that features radial construction for improved performance.
Synonyms
Examples of usage
- The aircraft used a radial engine for better power efficiency.
- She chose radial tires for their durability and grip.
Translations
Translations of the word "radial" in other languages:
๐ต๐น radial
๐ฎ๐ณ เคฐเฅเคกเคฟเคฏเคฒ
๐ฉ๐ช radial
๐ฎ๐ฉ radial
๐บ๐ฆ ัะฐะดัะฐะปัะฝะธะน
๐ต๐ฑ promieniowy
๐ฏ๐ต ๆพๅฐ็ถใฎ
๐ซ๐ท radial
๐ช๐ธ radial
๐น๐ท radyal
๐ฐ๐ท ๋ฐฉ์ฌํ์
๐ธ๐ฆ ุดุนุงุนู
๐จ๐ฟ radiรกlnรญ
๐ธ๐ฐ radiรกlny
๐จ๐ณ ่พๅฐ็
๐ธ๐ฎ radialni
๐ฎ๐ธ geislun
๐ฐ๐ฟ ัะฐะดะธะฐะปะดั
๐ฌ๐ช แ แแแแแแฃแ แ
๐ฆ๐ฟ radial
๐ฒ๐ฝ radial
Word origin
The term 'radial' originates from the Latin word 'radialis', derived from 'radius', meaning 'ray' or 'spoke'. The use of 'radius' in geometry dates back to ancient Rome, referencing the line segment from the center of a circle to any point on its circumference. Over the centuries, 'radial' has been adopted across various fields, including geometry, engineering, and aviation. In the 19th century, 'radial' began to be utilized in describing designs and arrangements that emanate or extend outward from a central point, reflecting a significant evolution of the word's application, especially in art and architecture. This evolution mirrors advancements in technology and design principles that emphasize symmetry and efficiency.