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- The bases (top and bottom) of an isosceles trapezoid are parallel. Opposite sides of an isosceles trapezoid are the same length (congruent). The angles on either side of the bases are the same size/measure (congruent). The diagonals (not show here) are congruent. Adjacent angles (next to each other) along the sides are supplementary.
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An isosceles trapezoid is a quadrilateral with congruent base angles and the non-parallel sides congruent. Learn about isosceles trapezoid with Cuemath. Click now to learn the definition and the properties of isosceles trapezoid.
Properties of an Isosceles Trapezoid. The properties of the isosceles trapezoid are discussed below. Only one pair of sides is parallel. $AB | | CD$ Non-parallel sides (legs) are equal in measure. $AD = BC \Rightarrow c = d$ The diagonals are equal. $AC = BD$ The base angles are congruent. $\angle D = \angle C;\; \angle A = \angle B$
Aug 3, 2023 · An isosceles trapezoid is a two-dimensional closed figure with one pair of congruent non-parallel sides (legs) and two pairs of congruent base angles. In other words, an isosceles trapezoid is a trapezoid with congruent legs. Therefore, an isosceles trapezoid has a pair of parallel but unequal opposite sides (bases) and a pair of non-parallel ...
Jun 1, 2024 · Here's a brief overview of the main properties of an isosceles trapezoid: The diagonals of an isosceles trapezoid are of equal length. But these diagonals do not necessarily bisect each other. The base angles are the same. An isosceles trapezoid which is also a right trapezoid is a rectangle.
- Anna Szczepanek
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.
To better understand an isosceles trapezoid, let’s look at its properties: 1. Base: The parallel sides of an isosceles trapezoid are referred to as the bases. One base is shorter than the other. 2. Legs: The non-parallel sides of the trapezoid are called the legs or the slant sides. These legs are equal in length. 3.
Understanding the properties and formulas of an isosceles trapezoid is essential in geometry. This shape not only appears in mathematical problems but also in real-world structures and designs. By recognizing its unique features, such as parallel bases, equal legs, and symmetry, you can better appreciate its applications and significance