The angles around the vertexes of a truncated icosahedron (120+120+108) do not add up to 360 because they are not all in the same plane, ie. the polyhedron is a 3D structure not 2D. If the vertex is projected onto a 2D surface the angles become 124:20 +124:20 +111:20 which do add up to 360. Anyone with an IQ greater than their shoe size would know this :-)
A regular icosahedron has 20 faces (equilateral triangles), 30 edges and 12 vertices.
Exterior angles add up to 360 degrees Interior angles add up to 720 degrees
explementary angles add up to 360 degrees supplementary angles add up to 180 degrees complementary angles add up to 90 degrees
A right angles triangle, as one of the angles in the triangle is 90 degrees.
Exterior angles 360 degrees Interior angles 900 degrees
An 8 sided octagon has 8 angles and 8 vertices
A regular icosahedron has 20 faces (equilateral triangles), 30 edges and 12 vertices.
an octagon
they both have 3 sides, 3 angles, and 3 vertexes
No, angles smaller than 90 degrees are acute, angles bigger than 90 degrees are obtuse, angles that are 90 degrees exactly are right-angles, and angles larger than 180 degrees are reflex angles.
Angles that are less than 90 degrees are acute angles. Angles that are 90 degrees are right angles, and angles that are greater than 90 degrees are obtuse angles.
It is an "obtuse angle."Angles that are less than 90 degrees are "acute angles."Angles that are exactly 180 degrees are "straight angles."Angles that are exactly 90 degrees are "right angles."
The internal angles are 144 degrees. The external angles are 36 degrees.
Angles that add to 180 degrees are called supplementary angles, while angles that add to 90 degrees are called complentary angles.
The sum of the (inside) vertex angles of a five-sided (regular or irregular)polygon is 540 degrees whether it is inscribed within a circle or not. Sum = (n x 180) - 360 = (5 x 180) - 360 = 540 degrees.
Complementary angles are angle that have degrees that add to 90 degrees.
Angles of 3 degrees and 6 degrees are acute angles.