# hypotenuse

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hypotenuse

## hy·pot·e·nuse

(hī-pŏt′n-o͞os′, -yo͞os′) also hy·poth·e·nuse (-pŏth′ə-no͞os′, -nyo͞os′)
n. Abbr. hyp.
The side of a right triangle opposite the right angle.

[Latin hypotēnūsa, from Greek hupoteinousa, from feminine present participle of hupoteinein, to stretch or extend under : hupo-, hypo- + teinein, to stretch; see ten- in Indo-European roots.]

## hypotenuse

(haɪˈpɒtɪˌnjuːz)
n
(Mathematics) the side in a right-angled triangle that is opposite the right angle. Abbreviation: hyp
[C16: from Latin hypotēnūsa, from Greek hupoteinousa grammē subtending line, from hupoteinein to subtend, from hypo- + teinein to stretch]

## hy•pot•e•nuse

(haɪˈpɒt nˌus, -ˌyus)

n.
the side of a right triangle opposite the right angle.
[1565–75; < Latin hypotēnūsa < Greek hypoteínousa (grámmē) subtending (line), feminine present participle of hypoteínein to subtend =hypo- hypo- + teínein to stretch (see thin)]
hypotenuse

## hy·pot·e·nuse

(hī-pŏt′n-o͞os′)
The side of a right triangle opposite the right angle. It is the longest side, and the square of its length is equal to the sum of the squares of the lengths of the other two sides.
ThesaurusAntonymsRelated WordsSynonymsLegend:
 Noun 1 hypotenuse - the side of a right triangle opposite the right angleright triangle, right-angled triangle - a triangle with one right angleflank - a subfigure consisting of a side of something
Translations
hipotenusa
přepona
hypotenuusa
hipotenuza
langhlið

hypotenusa

## hypotenuse

[haɪˈpɒtɪnjʊːz] N (Math) →

## hypotenuse

[haɪˈpɒtənjuːz] n

## hypotenuse

nHypotenuse f; the square on the hypotenusedas Quadrat über der Hypotenuse

## hypotenuse

[haɪˈpɒtɪnjuːz] n (Geom) → ipotenusa
References in periodicals archive ?
Our two incomplete and differentially sloped hypotenuses bear a distinct relationship to the aggregate supply vector and aggregate demand vector suggested by Mark Skousen (1990, p.
If we draw out from the center of the circle to the base of this triangle a vertical line, then the two angles formed on both sides of this vertical line will be right-angled, and the [original] triangle, due to this drawn out vertical line, will be halved into two right-angled triangles, and the two lines falling on the two extremities [of the locus of contact] will become hypotenuses of these two right-angled triangles, and the vertical line becomes a hypotenuse of [i.
That is, the sum of the two hypotenuses represented the length of the cable.

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