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congruentl

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There are 10 letters in CONGRUENTL ( C³E¹G²L¹N¹O¹R¹T¹U¹ )

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6 letters out of CONGRUENTL

5 letters out of CONGRUENTL

4 letters out of CONGRUENTL

3 letters out of CONGRUENTL

CEL COG COL CON COR COT CRU CUE CUR CUT ECU EGO ENG EON ERG ERN GEL GEN GET GNU GOR GOT GUL GUN GUT LEG LET LEU LOG LOT LUG NEG NET NOG NOR NOT NUN NUT OLE ONE ORC ORE ORT OUR OUT REC REG RET ROC ROE ROT RUE RUG RUN RUT TEG TEL TEN TOE TOG TON TOR TUG TUN URN UTE

2 letters out of CONGRUENTL

EL EN ER ET GO LO NE NO NU OE ON OR RE TO UN UT

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Congruentl might refer to
In mathematics, a congruent number is a positive integer that is the area of a right triangle with three rational number sides. A more general definition includes all positive rational numbers with this property.The sequence of integer congruent numbers starts with* 5, 6, 7, 13, 14, 15, 20, 21, 22, 23, 24, 28, 29, 30, 31, 34, 37, 38, 39, 41, 45, 46, 47, … (sequence A003273 in the OEIS) * For example, 5 is a congruent number because it is the area of a (20/3, 3/2, 41/6) triangle. Similarly, 6 is a congruent number because it is the area of a (3,4,5) triangle. 3 is not a congruent number. * If q is a congruent number then s2q is also a congruent number for any natural number s (just by multiplying each side of the triangle by s), and vice versa. This leads to the observation that whether a nonzero rational number q is a congruent number depends only on its residue in the group * * * * * * * Q * * * ∗ * * * * / * * * * Q * * * ∗ * 2 * * * * * {\displaystyle \mathbb {Q} ^{}/\mathbb {Q} ^{2}} * .Every residue class in this group contains exactly one square-free integer, and it is common, therefore, only to consider square-free positive integers, when speaking about congruent numbers.

Congruentl might refer to

In mathematics, a congruent number is a positive integer that is the area of a right triangle with three rational number sides. A more general definition includes all positive rational numbers with this property.The sequence of integer congruent numbers starts with* 5, 6, 7, 13, 14, 15, 20, 21, 22, 23, 24, 28, 29, 30, 31, 34, 37, 38, 39, 41, 45, 46, 47, … (sequence A003273 in the OEIS)
* For example, 5 is a congruent number because it is the area of a (20/3, 3/2, 41/6) triangle. Similarly, 6 is a congruent number because it is the area of a (3,4,5) triangle. 3 is not a congruent number.
* If q is a congruent number then s2q is also a congruent number for any natural number s (just by multiplying each side of the triangle by s), and vice versa. This leads to the observation that whether a nonzero rational number q is a congruent number depends only on its residue in the group
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* {\displaystyle \mathbb {Q} ^{*}/\mathbb {Q} ^{*2}}
* .Every residue class in this group contains exactly one square-free integer, and it is common, therefore, only to consider square-free positive integers, when speaking about congruent numbers.

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