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legendr

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

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

There are 7 letters in LEGENDR ( D2E1G2L1N1R1 )

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

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

ENGIRDLE LINGERED REEDLING ENLARGED LEGENDRY GOLDENER

6 letters out of LEGENDR

GELDER GENDER LEDGER LEGEND LENDER REDLEG RELEND

5 letters out of LEGENDR

EDGER ELDER ENDER GENRE GLEDE GLEED GREED GREEN LEDGE LEGER

4 letters out of LEGENDR

DEER DELE DENE DERE DREE DREG EDGE EGER ERNE GEED GELD GENE GLED GLEE GLEN GREE LEER LEND NEED NERD REDE REED REEL REND

3 letters out of LEGENDR

DEE DEL DEN EEL ELD END ENG ERE ERG ERN GED GEE GEL GEN LED LEE LEG NEE NEG RED REE REG

2 letters out of LEGENDR

DE ED EL EN ER NE RE

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Definitions of legendr in various dictionaries:

LEGENDR - In mathematics, Legendre polynomials (named after Adrien-Marie Legendre) are the polynomial solutions P ...

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Legendr might refer to
In mathematics, Legendre polynomials (named after Adrien-Marie Legendre) are the polynomial solutions
*
*
*
*
* P
*
* n
*
*
* (
* x
* )
*
*
* {\displaystyle P_{n}(x)}
* to Legendre's differential equation * ‹The template Repeat is being considered for deletion.›
* ‹The template Repeat is being considered for deletion.› with integer parameter
*
*
*
* n
* ≥
* 0
*
*
* {\displaystyle n\geq 0}
* and with the convention
*
*
*
*
* P
*
* n
*
*
* (
* 1
* )
* =
* 1
*
*
* {\displaystyle P_{n}(1)=1}
* . The
*
*
*
*
* P
*
* n
*
*
* (
* x
* )
*
*
* {\displaystyle P_{n}(x)}
* form a polynomial sequence of orthogonal polynomials of degree n. They can be expressed using Rodrigues' formula:
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*
*
*
*
* P
*
* n
*
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* (
* x
* )
* =
*
*
* 1
*
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* 2
*
* n
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* n
* !
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*
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* {\displaystyle P_{n}(x)={\frac {1}{2^{n}n!}}{\frac {\mathrm {d} ^{n}}{\mathrm {d} x^{n}}}\left(x^{2}-1\right)^{n}\,,}
* or any of the other representations given below.
* The differential equation admits another, non-polynomial solution, the Legendre functions of the second kind
*
*
*
*
* Q
*
* n
*
*
*
*
* {\displaystyle Q_{n}}
* , discussed below.
* A two-parameter generalization of (Eq. 1) is called Legendre's general differential equation, solved by the Associated Legendre polynomials. Legendre functions are solutions of Legendre's differential equation (generalized or not) with non-integer parameters.
* Legendre's differential equation is frequently encountered in physics and other technical fields. In particular, it occurs when solving Laplace's equation (and related partial differential equations) in spherical coordinates. The generating function is the basis for multipole expansions.
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