isosceles tetrahedron - definition. What is isosceles tetrahedron
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%ما هو (من)٪ 1 - تعريف

TETRAHEDRON WHOSE FOUR FACES ARE CONGRUENT ACUTE-ANGLED TRIANGLES
Disphenoid tetrahedron; Tetragonal disphenoid; Rhombic disphenoid; Digonal antiprism; Bisphenoid; Digonal disphenoid; Isosceles tetrahedron; Equifacial tetrahedron; Isotetrahedron
  • A space-filling tetrahedral disphenoid inside a cube. Two edges have [[dihedral angle]]s of 90°, and four edges have dihedral angles of 60°.

Disphenoid         
In geometry, a disphenoid () is a tetrahedron whose four faces are congruent acute-angled triangles. It can also be described as a tetrahedron in which every two edges that are opposite each other have equal lengths.
Isosceles         
  • cyclic pentagon]] into isosceles triangles by radii of its circumcircle
  • Isosceles triangle showing its circumcenter (blue), centroid (red), incenter (green), and symmetry axis (purple)
TRIANGLE WITH TWO SIDES CONGRUENT AND TWO ANGLES EQUAL
Isoceles triangle; Isosceles Triangle; Isoceles; Isosceles triange; Isosceles
·adj Having two legs or sides that are equal;
- said of a triangle.
Isosceles triangle         
  • cyclic pentagon]] into isosceles triangles by radii of its circumcircle
  • Isosceles triangle showing its circumcenter (blue), centroid (red), incenter (green), and symmetry axis (purple)
TRIANGLE WITH TWO SIDES CONGRUENT AND TWO ANGLES EQUAL
Isoceles triangle; Isosceles Triangle; Isoceles; Isosceles triange; Isosceles
In geometry, an isosceles triangle () is a triangle that has at least two sides of equal length. Sometimes it is specified as having exactly two sides of equal length, and sometimes as having at least two sides of equal length, the latter version thus including the equilateral triangle as a special case.

ويكيبيديا

Disphenoid

In geometry, a disphenoid (from Greek sphenoeides 'wedgelike') is a tetrahedron whose four faces are congruent acute-angled triangles. It can also be described as a tetrahedron in which every two edges that are opposite each other have equal lengths. Other names for the same shape are isotetrahedron,sphenoid, bisphenoid, isosceles tetrahedron, equifacial tetrahedron, almost regular tetrahedron, and tetramonohedron.

All the solid angles and vertex figures of a disphenoid are the same, and the sum of the face angles at each vertex is equal to two right angles. However, a disphenoid is not a regular polyhedron, because, in general, its faces are not regular polygons, and its edges have three different lengths.