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isosceles trapezoid - перевод на испанский

TRAPEZOID SYMMETRICAL ABOUT AN AXIS

Isosceles trapezium; Isosceles trapezia; Crossed isosceles trapezoid

isosceles trapezoid

trapezoide isósceles

trapezoid

$'''general trapezoid/trapezium:'''<br/>parallel sides: <math>a,\, b </math> with <math>a<b </math> <br/>legs: <math> c,\, d</math><br/>diagonals: <math>q,\, p </math><br/> midsegment: <math>m </math><br/> height/altitude: <math>h </math>$
$trapezoid/trapezium with opposing triangles <math>S,\,T </math> formed by the diagonals$

CONVEX QUADRILATERAL WITH AT LEAST ONE PAIR OF PARALLEL SIDES

Trapezium (shape); Trapesium; Trapezoidal; Midsegment of a Trapezoid; Trapezoids; Trapeziod; Trapaezoids; Trapizoid; Trapezium formula; Trapeziform; ⏢; Area of a trapezoid; Trapazoid; Right trapezoid; Right Trapezoid; Trapezoid height; Right-angled trapezoid; Right-angled trapezium; Trapezium and trapezoid; Trapezium and Trapezoid; Trapezion

trapezoide

trapezoids

$'''general trapezoid/trapezium:'''<br/>parallel sides: <math>a,\, b </math> with <math>a<b </math> <br/>legs: <math> c,\, d</math><br/>diagonals: <math>q,\, p </math><br/> midsegment: <math>m </math><br/> height/altitude: <math>h </math>$
$trapezoid/trapezium with opposing triangles <math>S,\,T </math> formed by the diagonals$

CONVEX QUADRILATERAL WITH AT LEAST ONE PAIR OF PARALLEL SIDES

Trapezium (shape); Trapesium; Trapezoidal; Midsegment of a Trapezoid; Trapezoids; Trapeziod; Trapaezoids; Trapizoid; Trapezium formula; Trapeziform; ⏢; Area of a trapezoid; Trapazoid; Right trapezoid; Right Trapezoid; Trapezoid height; Right-angled trapezoid; Right-angled trapezium; Trapezium and trapezoid; Trapezium and Trapezoid; Trapezion

trapezoides

Определение

Trapezoidal

·adj Trapezohedral.

II. Trapezoidal ·adj Having the form of a trapezoid; trapezoid.

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Википедия

Isosceles trapezoid

In Euclidean geometry, an isosceles trapezoid (isosceles trapezium in British English) is a convex quadrilateral with a line of symmetry bisecting one pair of opposite sides. It is a special case of a trapezoid. Alternatively, it can be defined as a trapezoid in which both legs and both base angles are of equal measure. Note that a non-rectangular parallelogram is not an isosceles trapezoid because of the second condition, or because it has no line of symmetry. In any isosceles trapezoid, two opposite sides (the bases) are parallel, and the two other sides (the legs) are of equal length (properties shared with the parallelogram). The diagonals are also of equal length. The base angles of an isosceles trapezoid are equal in measure (there are in fact two pairs of equal base angles, where one base angle is the supplementary angle of a base angle at the other base).

https://en.wikipedia.org/wiki/Isosceles trapezoid