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centeredn

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The answer CENTEREDN has 0 possible clue(s) in existing crosswords.

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The word CENTEREDN is NOT valid in any word game. (Sorry, you cannot play CENTEREDN in Scrabble, Words With Friends etc)

There are 9 letters in CENTEREDN ( C3D2E1N1R1T1 )

To search all scrabble anagrams of CENTEREDN, to go: CENTEREDN?

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Scrabble results that can be created with an extra letter added to CENTEREDN

ENTRENCHED INDECENTER

8 letters out of CENTEREDN

CENTERED DECENTER DECENTRE TENDENCE

7 letters out of CENTEREDN

CENTNER CENTRED CREDENT ENTERED ERECTED

6 letters out of CENTEREDN

CENTER CENTRE DECENT DECERN DECREE ENTREE ETERNE NEEDER RECEDE RECENT RENNET RENTED RETENE TEENER TENDER TENNER TENREC

5 letters out of CENTEREDN

CEDER CERED CREED DETER ENDER ENTER ERECT RENTE TERCE TERNE TREED TREEN TREND

4 letters out of CENTEREDN

CEDE CENT CERE CETE CRED DEER DEET DENE DENT DERE DREE ERNE NEED NENE NERD REDE REED REND RENT RETE TEED TEEN TEND TERN TREE

3 letters out of CENTEREDN

CEE DEE DEN END ERE ERN NEE NET REC RED REE RET TED TEE TEN

2 letters out of CENTEREDN

DE ED EN ER ET NE RE

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Definitions of centeredn in various dictionaries:

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Centeredn might refer to
A Centered nonagonal number is a centered figurate number that represents a nonagon with a dot in the center and all other dots surrounding the center dot in successive nonagonal layers. The centered nonagonal number for n is given by the formula*
*
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* c
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* 3
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* 2
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* {\displaystyle Nc(n)={\frac {(3n-2)(3n-1)}{2}}.}
* Multiplying the (n - 1)th triangular number by 9 and then adding 1 yields the nth centered nonagonal number, but centered nonagonal numbers have an even simpler relation to triangular numbers: every third triangular number (the 1st, 4th, 7th, etc.) is also a centered nonagonal number.Thus, the first few centered nonagonal numbers are
* 1, 10, 28, 55, 91, 136, 190, 253, 325, 406, 496, 595, 703, 820, 946.The list above includes the perfect numbers 28 and 496.
* All even perfect numbers are triangular numbers whose index is an odd Mersenne prime. Since every Mersenne prime greater than 3 is congruent to 1 modulo 3, it follows that every even perfect number greater than 6 is a centered nonagonal number.
* In 1850, Sir Frederick Pollock conjectured that every natural number is the sum of at most eleven centered nonagonal numbers, which has been neither proven nor disproven.
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