Meanings of 弳
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About 弳
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Podcast: 弳
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AI Study Notes for 弳
Think of 弳 (jìng) as a 'jingling' sound made by a radius in a circle. The left part (弓) resembles a bow, representing the arc, while the right side (刀) can be imagined as cutting into the circle, creating a radius. Picture an archer measuring their angle of aim in radians to hit the target.
This term is primarily used in mathematical discussions and is typically found in academic or technical contexts. A common mistake is confusing radians with degrees; it's crucial to understand the difference, especially in calculations. Be mindful of the tone when pronouncing it, as mispronunciation can lead to confusion with similar-sounding words.
As 弳 (jìng) is not included in the HSK vocabulary list, learners at lower levels may focus on basic mathematical terms first. Understanding this term can deepen your knowledge as you progress to higher-level mathematics. It connects to concepts like angles and circles found in higher HSK levels.
In China, the use of radians is prevalent in engineering and physics education, reflecting the country's emphasis on science and technology in its educational system. This term may come up in discussions about innovations in these fields.
Students often mispronounce 弳 (jìng) by confusing it with similar-sounding words. Another common mistake is using degrees instead of radians in calculations, which can lead to incorrect answers; always check your units.
Pronunciation of 弳
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Etymology of 弳
bow
Character Formation Type
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Decomposition of 弳
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Write 弳
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Practice writing 弳 stroke by stroke. Watch the animation to learn the stroke order, then try writing it yourself.
Cultural Notes for 弳
In China, the use of radians is prevalent in engineering and physics education, reflecting the country's emphasis on science and technology in its educational system. This term may come up in discussions about innovations in these fields.
Word Family of 弳
Compound Meaning
What does 弪 mean?
Frequently Asked Questions about 弳
A radian is a measure of angle defined by the radius of a circle, specifically the angle subtended at the center of a circle by an arc equal in length to the radius.