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What is another word for conic?

Pronunciation: [kənˈɪk] (IPA)

Conic is a word that describes anything that is related to or shaped like a cone. There are several synonyms for this word, including conical, cone-shaped, pyramidal, tapering, and pointed. Each of these words can be used to describe a variety of objects and structures, such as buildings, mountains, and even leaves. Conic structures can be found in many natural formations, such as mountains and volcanoes, as well as in man-made structures such as buildings and monuments. Understanding the synonyms for conic can help you to better describe and appreciate the variety of shapes and structures that exist in the world around us.
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Synonyms for Conic:

What are the hypernyms for Conic?

A hypernym is a word with a broad meaning that encompasses more specific words called hyponyms.

What are the hyponyms for Conic?

Hyponyms are more specific words categorized under a broader term, known as a hypernym.

What are the opposite words for conic?

The word "conic" refers to shapes that are created by the intersection of a plane and a cone, such as circles, ellipses, parabolas, and hyperbolas. The antonyms for "conic" would be words that describe shapes that are not created in this way. These could include shapes like squares, triangles, rectangles, pentagons, hexagons, and other polygons, as well as more irregular shapes like blobs, clouds, splatters, or splotches. In contrast to conic shapes that have a particular mathematical relationship between their dimensions and angles, these shapes could have any combination of curves, straight lines, and angles, and may be defined more by their appearance than their geometric properties.

What are the antonyms for Conic?

Usage examples for Conic

A hill similar to that on which I stood, but of less height, lay on the interior side of it, having a remarkable conic summit clear of bushes.
"Journal of an Expedition into the Interior of Tropical Australia In Search of a Route from Sydney to the Gulf of Carpentaria (1848) by Lt. Col. Sir Thomas Livingstone Mitchell Kt. D.C.L. (1792-1855) Surveyor-General of New South Wales"
Thomas Mitchell
In mathematics, for example, it did not include the calculus, or even conic sections.
"The Government of England (Vol. I)"
A. Lawrence Lowell
Corresponding to this there is a theorem of celestial mechanics, that through any three positions of a comet one conic section, and only one, can be passed along which the comet can move in accordance with the law of gravitation.
"A Text-Book of Astronomy"
George C. Comstock

Famous quotes with Conic

  • Thus, all unknown quantities can be expressed in terms if a single quantity, whenever the problem can be constructed by means of circles and straight lines, or by conic sections, or even by some other curve of degree not greater than the third or fourth. But I shall not stop to explain this in more detail, because I should deprive you of the pleasure of mastering it yourself, as well as of the advantage of training your mind by working over it, which is in my opinion the principle benefit to be derived from this science. Because, I find nothing here so difficult that it cannot be worked out by anyone at all familiar with ordinary geometry and with algebra, who will consider carefully all that is set forth in this treatise.
    René Descartes
  • It is frequently stated that Descartes was the first to apply algebra to geometry. This statement is inaccurate, for Vieta and others had done this before him. Even the Arabs some times used algebra in connection with geometry. The new step that Descartes did take was the introduction into geometry of an analytical method based on the notion of variables and constants, which enabled him to represent curves by algebraic equations. In the Greek geometry, the idea of motion was wanting, but with Descartes it became a very fruitful conception. By him a point on a plane was determined in position by its distances from two fixed right lines or axes. These distances varied with every change of position in the point. This geometric idea of co-ordinate representation, together with the algebraic idea of two variables in one equation having an indefinite number of simultaneous values, furnished a method for the study of loci, which is admirable for the generality of its solutions. Thus the entire conic sections of Apollonius is wrapped up and contained in a single equation of the second degree.
    René Descartes
  • the entire conic sections of Apollonius is wrapped up and contained in a single equation of the second degree
    René Descartes
  • The mathematician may be compared to a designer of garments, who is utterly oblivious of the creatures whom his garments may fit. ...The conic sections, invented in an attempt to solve the problem of doubling the alter of an oracle, ended by becoming the orbits followed by the planets... The imaginary magnitudes invented by Cardan and Bombelli describe... the characteristic features of alternating currents. The absolute differential calculus, which originated as a fantasy of Reimann, became the mathematical model for the theory of Relativity. And the matrices which were a complete abstraction in the days of Cayley and Sylvester appear admirably adapted to the... quantum of the atom.
    Tobias Dantzig
  • It would be inconvenient to interrupt the account of Menaechmus's solution of the problem of the two mean proportionals in order to consider the way in which he may have discovered the conic sections and their fundamental properties. It seems to me much better to give the complete story of the origin and development of the geometry of the conic sections in one place, and this has been done in the chapter on conic sections associated with the name of Apollonius of Perga. Similarly a chapter has been devoted to algebra (in connexion with Diophantus) and another to trigonometry (under Hipparchus, Menelaus and Ptolemy).
    Thomas Little Heath

Related words: conic sections theorem, conic sections examples, conic sections curve, conic sections parabola, conic sections quadratic equation, conic sections equation, conic sections math, ellipse, hyperbola

Related questions:

  • What are conic sections?
  • How do conic sections work?
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