Definition of Fractions

1. Noun. (plural of fraction) ¹

¹ Source: wiktionary.com

Definition of Fractions

1. fraction [v] - See also: fraction

Lexicographical Neighbors of Fractions

fractionalizing
fractionally
fractionals
fractionary
fractionate
fractionated
fractionates
fractionating
fractionating column
fractionation
fractionations
fractionator
fractionators
fractioned
fractioning
fractions
fractious
fractiously
fractiousness
fractiousnesses
fractogram
fractographic
fractographical
fractography
fracts
fractur
fractural
fracture
fracture bed
fracture by contrecoup

Literary usage of Fractions

Below you will find example usage of this term as found in modern and/or classical literature:

1. Higher Mathematics for Students of Chemistry and Physics: With Special by Joseph William Mellor (1902)
"Integration by Resolution into Partial Fractions. Fractions containing higher powers of x in the numerator than in the denominator, may be reduced to a ..."

2. Encyclopaedia Britannica, a Dictionary of Arts, Sciences, Literature and edited by Hugh Chisholm (1910)
"t-ff, would be 271-530, but expressed in terms of 100 it would be 171530. notation came to be generally accepted, instance, the continued sum ", Fractions ..."

3. The Scholar's Arithmetic; Or, Federal Accountant...: The Whole in a Form and by Daniel Adams (1825)
"How are Decimal Fractions written ? 9. How do Decimals differ from Vulgar Fractions ? ;t, / „JO. How can it be ascertained what the denominator to a Decimal ..."

4. Journal of the American Chemical Society by American Chemical Society (1914)
"4- position of the first fraction against the weight of that fraction, the composition that would result by mixing the first and second fractions, ..."

5. Science by American Association for the Advancement of Science (1905)
"We can ignore these considerations because the fallacy of Mr. Hedrick's claim is due chiefly to his assumption that the use und study of fractions can be ..."

6. Algebra: An Elementary Text-book, for the Higher Classes of Secondary by George Chrystal (1904)
"INVERSE METHOD OF PARTIAL Fractions. § 6.] Since we have seen that a sum of rational fractions can always be exhibited as a single rational fraction, ..."

7. The North American Arithmetic by Frederick Emerson (1842)
"If the numerator or denominator, or both, be whole or mixed numbers, reduce them to improper fractions: multiply the denominator of the lower fraction into ..."

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