Crossword-Solution: QUADRIC 7 letters, 3 clues 🏆 scrabble score: 19

Dictionary

Word Word Type Definition
Quadric a. Of or pertaining to the second degree.
Quadric n. A quantic of the second degree. See Quantic.
Quadric n. A surface whose equation in three variables is of the
second degree. Spheres, spheroids, ellipsoids, paraboloids,
hyperboloids, also cones and cylinders with circular bases, are
quadrics.

We have 3 clues for the answer “QUADRIC”

Clue Answers
Like some second-degree mathematical functions (not fourth-degree, as you'd figure) 1 answer
Of the second degree, in math 1 answer
having or characterized by an equation of the second degree 1 answer
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Kind of apple
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E
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A
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Hint 1 meaning
One who, or that which, eats.
Hint 2 anagram
TAERE
Hint 3 another clue
greedy person
10 +1

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Sentences with QUADRIC (5)

They are thus generating lines of a _cone of the second order_, or _quadric cone_, so called because every plane in space not passing through _S_ cuts it in a point-row of the second order, and every line also cuts it in at most two points.
An Elementary Course in Synthetic Projective Geometry Derrick Norman Lehmer 2005
See Quantity.] (Math.) Defn: A homogeneous algebraic function of two or more variables, in general containing only positive integral powers of the variables, and called quadric, cubic, quartic, etc., according as it is of the second, third, fourth, fifth, or a higher degree.
Webster's Unabridged Dictionary Various 2009
The diameter of a quadric surface is a line at the extremities of which the tangent planes are parallel.
Encyclopaedia Britannica, 11th Edition, Volume 8, Slice 4 Various 2010
Now from a quadric equation we derive, in like manner, the notion of a complex or imaginary number such as is spoken of above.
Encyclopaedia Britannica, 11th Edition, Volume 9, Slice 7 Various 2011
And if we consider first a quadric equation x² + px + q = 0 where p and q are real numbers, and next the like equation, where p and q are any numbers whatever, it can be shown that there exists for x a numerical value which satisfies the equation; or, in other words, it can be shown that the equation has a numerical root.
Encyclopaedia Britannica, 11th Edition, Volume 9, Slice 7 Various 2011
Where this answer appears

Appears in: AARP.

Used 1 time in crossword archives (1999).