Welcome to Anagrammer Crossword Genius! Keep reading below to see if centred is an answer to any crossword puzzle or word game (Scrabble, Words With Friends etc). Scroll down to see all the info we have compiled on centred.
centred
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The answer CENTRED has 16 possible clue(s) in existing crosswords.
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The word CENTRED is VALID in some board games. Check CENTRED in word games in Scrabble, Words With Friends, see scores, anagrams etc.
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Definitions of centred in various dictionaries:
verb - move into the center
verb - direct one's attention on something
verb - to place at the center (the midpoint)
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Keep reading for additional results and analysis below.
| Possible Dictionary Clues |
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| placed or situated in the centre. |
| giving the most attention to a particular type of person: |
| Simple past tense and past participle of centre. |
| pertaining to the location that is middle-most to |
| ten 10s |
| concentrated on or clustered around a central point or purpose |
| Placed or situated in the centre. |
| Having a specified subject as the most important or focal element. |
| (of a chocolate) having a centre or filling of a specified type. |
| (of a person) well balanced and confident or serene. |
| Centred might refer to |
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In geometry, a Centered trochoid is the roulette formed by a circle rolling along another circle. That is, it is the path traced by a point attached to a circle as the circle rolls without slipping along a fixed circle. The term encompasses both epitrochoid and hypotrochoid. The center of this curve is defined to be the center of the fixed circle. * Alternatively, a centered trochoid can be defined as the path traced by the sum of two vectors, each moving at a uniform speed in a circle. Specifically, a centered trochoid is a curve that can be parameterized in the complex plane by* * * * z * = * * r * * 1 * * * * e * * i * * ω * * 1 * * * t * * * + * * r * * 2 * * * * e * * i * * ω * * 2 * * * t * * * , * * * * {\displaystyle z=r_{1}e^{i\omega _{1}t}+r_{2}e^{i\omega _{2}t},\,} * or in the Cartesian plane by * * * * * x * = * * r * * 1 * * * cos * * ( * * ω * * 1 * * * t * ) * + * * r * * 2 * * * cos * * ( * * ω * * 2 * * * t * ) * , * * * {\displaystyle x=r_{1}\cos(\omega _{1}t)+r_{2}\cos(\omega _{2}t),} * * * * * * y * = * * r * * 1 * * * sin * * ( * * ω * * 1 * * * t * ) * + * * r * * 2 * * * sin * * ( * * ω * * 2 * * * t * ) * , * * * * {\displaystyle y=r_{1}\sin(\omega _{1}t)+r_{2}\sin(\omega _{2}t),\,} * where * * * * * * r * * 1 * * * , * * r * * 2 * * * , * * ω * * 1 * * * , * * ω * * 2 * * * ≠ * 0 * , * * * ω * * 1 * * * ≠ * * ω * * 2 * * * . * * * * {\displaystyle r_{1},r_{2},\omega _{1},\omega _{2}\neq 0,\quad \omega _{1}\neq \omega _{2}.\,} * If * * * * * ω * * 1 * ... |