Definition of Abscisses

1. Verb. (third-person singular of absciss) ¹

¹ Source: wiktionary.com

Definition of Abscisses

1. absciss [n] - See also: absciss

Lexicographical Neighbors of Abscisses

abscises
abscisic
abscisic acid
abscisic acid 8'-hydroxylase
abscisin
abscising
abscisins
abscision
abscisions
absciss
abscissa
abscissae
abscissas
abscisse
abscissed
abscisses (current term)
abscissin
abscissing
abscissins
abscissio infiniti
abscission
abscission cellulase
abscission layer
abscission layers
abscission zone
abscission zones
abscissiones infiniti
abscissions
abscissæ
abscond

Literary usage of Abscisses

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

1. An Introduction to the Ancient and Modern Geometry of Conics: Being a by Charles Taylor (1881)
"The principal ordinate of any point on an equilateral hyperbola is a mean proportional to its abscisses. If X be the foot of the /S-directrix and therefore ..."

2. The Mathematical Diary (1825)
"Let x.. x' denote the two abscisses corresponding to the equal Values of y, (and for convenience suppose a= 1,) then we shall, have x'2—x'6=zi—x1 -. ..."

3. A Course of Mathematics: Composed for the Use of the Royal Military Academy by Charles Hutton, Olinthus Gregory (1843)
"Tie abscisses of any diameter are to one another аз the squares of their ordinales. LET PCP be the tangent at C, CR the diameter, and E'E, L'L the double ..."

4. A Course of Mathematics ...: For the Use of Academies, as Well as Private by Charles Hutton (1816)
"Hence, as the abscisses of any diameter and their ... Then the abscisses AD, CM or AT, being equal, by theor. 5, tlic parameters will be as the squares of ..."

5. The Collected Mathematical Papers of Henry John Stephen Smith by Henry John Stephen Smith (1894)
"De plus, au lieu du centre de la conique, on prend pour origine un point tel que les sommes des ordonnées des points n', et des abscisses des points n} ..."

6. A Course of Mathematics for the Use of Academies, as Well as Private Tuition by Charles Hutton (1822)
"MX perpendicular to the axis AN, and FH perpendicular to the tangent CT. Then the abscisses AD, CM or AT, being equal, by theor. ..."

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