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Showing results for directrix. Search instead for meretrix.

directrix

American  
[dih-rek-triks, dahy-] / dɪˈrɛk trɪks, daɪ- /

noun

  • directrixes,
    plural
  • directrices
    plural
  1. Geometry. a fixed line used in the description of a curve or surface.

  2. Archaic. a directress.


directrix British  
/ dɪˈrɛktrɪks, daɪ- /

noun

  1. geometry a fixed reference line, situated on the convex side of a conic section, that is used when defining or calculating its eccentricity

  2. a directress

"Collins English Dictionary — Complete & Unabridged" 2012 Digital Edition © William Collins Sons & Co. Ltd. 1979, 1986 © HarperCollins Publishers 1998, 2000, 2003, 2005, 2006, 2007, 2009, 2012

directrix Scientific  
/ dĭ-rĕk′trĭks /
  1. A straight line used in generating a curve such as a parabola.


Gender

See -trix.

Other Word Forms

Noun Inflected Forms


Etymology

Origin of directrix

From New Latin, dating back to 1615–25; see origin at direct, -trix


Example Sentences

Examples are provided to illustrate real-world usage of words in context. Any opinions expressed do not reflect the views of Dictionary.com.

See Examples For:

Ellipse with and directrix unit above the pole.

From Textbooks ● Dec. 21, 2021

Hyperbola with and directrix units to the right of the pole.

From Textbooks ● Dec. 21, 2021

The directrix will be parallel to the polar axis.

From Textbooks ● Dec. 21, 2021

For the following exercises, rewrite the given equation in standard form, and then determine the vertex focus and directrix of the parabola.

From Textbooks ● Sep. 23, 2020

The centre of a circle is its focus, and its directrix has gone to infinity, having no special direction.

From Encyclopaedia Britannica, 11th Edition, Volume 11, Slice 6 "Geodesy" to "Geometry" by Various

Figure 7.54 The three conic sections with their foci and directrices.

From Textbooks ● Mar. 30, 2016

Figure 1.54 The three conic sections with their foci and directrices.

From Textbooks ● Mar. 30, 2016

In the hyperbola on the other hand d1 − d2 is constant, equal to the distance between the directrices, therefore in this case r1 − r2 is constant.

From Encyclopaedia Britannica, 11th Edition, Volume 11, Slice 6 "Geodesy" to "Geometry" by Various

The surface is thus generated by a variable hyperbola moving parallel to itself along the parabolas as directrices.

From Encyclopaedia Britannica, 11th Edition, Volume 11, Slice 6 "Geodesy" to "Geometry" by Various

In the ellipse, which lies between the directrices, d1 + d2 is constant, therefore also r1 + r2.

From Encyclopaedia Britannica, 11th Edition, Volume 11, Slice 6 "Geodesy" to "Geometry" by Various

The ellipse and hyperbola have each two foci, and two corresponding directrixes, and the parabola has one focus and one directrix.

From The Gutenberg Webster's Unabridged Dictionary Section F, G and H by Project Gutenberg

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