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n. (used with a sing. verb)
The branch of algebra that deals with quadratic equations.


(kwɒˈdræt ɪks)

n. (used with a sing. v.)
the branch of algebra that deals with quadratic equations.


the branch of algebra that deals with equations containing variables of the second power, i.e. squared, but no higher.
See also: Mathematics
ThesaurusAntonymsRelated WordsSynonymsLegend:
Noun1.quadratics - a branch of algebra dealing with quadratic equations
math, mathematics, maths - a science (or group of related sciences) dealing with the logic of quantity and shape and arrangement
algebra - the mathematics of generalized arithmetical operations
References in classic literature ?
Then he got out note-book and algebra and lost himself in quadratic equations, while the hours slipped by, and the stars dimmed, and the gray of dawn flooded against his window.
Furthermore, it is admitted that never, never, in a million lifetimes, could Michael have demonstrated a proposition in Euclid or solved a quadratic equation.
For five weeks I crammed, until simultaneous quadratic equations and chemical formulas fairly oozed from my ears.
Quadratics CGA : Graphing Quadratics I IPL, Graphing Quadratics II IPL, Solving Quadratics by Graphing IPL, Quadratic Formula IPL, The Discriminant IPL
Before that time, I had used some of the first graphics calculators to introduce students to polynomials other than straight lines and quadratics.
Computer technology (which I think is the foundation of all other electronic wizardry these days) eliminates the need for the mastery of, for example, drawing skills to reveal the myriad manifestations of, say, simple quadratic functions, and their not-so-simple variants.
I am fully aware that there are the additional questions on geometry, trigonometry and quadratics.
Therefore, an open-ended approach to quadratics shifts the focus of classroom activities away from memorizing standard procedures and allows for one's conceptual development and use of advanced mathematical thinking in the context of secondary school algebra.
Using 239 high-quality observations from the Deininger-Squire dataset that cover various postwar years for 19 DCs, this study estimates Kuznets-type quadratics for three different measures of income distribution in both the traditional cross-section format and the fixed-effects panel-data models.
A study of quadratics is important because a quadratic is the simplest non-linear function.
Difficulty retrieving multiplication facts directly influences students' ability to engage effectively in factorisation of quadratics, since factorisation is a process of finding products within the multiplication table.