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Definition of Quadratics
1. Noun. A branch of algebra dealing with quadratic equations.
Definition of Quadratics
1. n. That branch of algebra which treats of quadratic equations.
Definition of Quadratics
1. Noun. (plural of quadratic) ¹
¹ Source: wiktionary.com
Definition of Quadratics
1. quadratic [n] - See also: quadratic
Medical Definition of Quadratics
1.
Lexicographical Neighbors of Quadratics
Literary usage of Quadratics
Below you will find example usage of this term as found in modern and/or classical literature:
1. American Edition of the British Encyclopedia: Or, Dictionary of Arts and ...by William Nicholson by William Nicholson (1819)
"Suppose this to DC made up of the two quadratics, x' + ex +/= 0, and x' — (x +
g = Q, where +eand—e are made the coefficients of the second terms, ..."
2. Lessons Introductory to the Modern Higher Algebra by George Salmon (1876)
"System, of three quadratics This system has, in addition to the invariants and
covariants corresponding to the respective pairs of quadratics, ..."
3. Lessons Introductory to the Modern Higher Algebra by George Salmon (1866)
"Lastly, given a system of three quadratics (a, b, cjx, y]\ (a', b', cjx, y)\ (a",
b", c'Jx, y)\ the vanishing of the determinant a, b, c a', b', c a", b", ..."
4. An Introduction to the Algebra of Quantics by Edwin Bailey Elliott (1895)
"Linear form and two quadratics. Let the quadratics be as before u = ax2+2 bay +
cy\ v = a' of + 2 Vxy + c'y2, and the linear form ^x + rjy. ..."
5. College Algebra by Henry Lewis Rietz, Arthur Robert Crathorne (1919)
"53« Solution of systems of equations involving quadratics. ... The general problem
of simultaneous quadratics is that of finding pairs of values of x and у ..."
6. College Algebra by Henry Lewis Rietz, Arthur Robert Crathorne (1919)
"53> Solution of systems of equations involving quadratics. ... The general problem
of simultaneous quadratics is that of finding pairs of values of x and y ..."
7. College Algebra by Webster Wells (1890)
"EQUATIONS SOLVED LIKE Quadratics. EQUATIONS IN THE QUADRATIC FORM. 363. An equation
is said to be in the quadratic form when it is in the form ax" + bx" = c ..."
8. Elementary Algebra by John Henry Tanner (1904)
"Equations above second degree, but solved like quadratics. Two important classes
of equations of higher degree than the second can be solved like quadratics ..."
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