All seven sided polygons are known as "heptagons". Heptagons that have all side lengths the same are known as "regular heptagons".
No. Regular heptagons (seven sides) doesn't tessellate alone.
They are only congruent if they are also the same size. Otherwise they are merely similar.
No. Equilateral heptagons (7 sided figures) do not tessellate the plane. Not if no other polygons are allowed. But if you allow a (non-equilateral) pentagon then you might be able to tessellate the plane!
no
They can if they are regular.
Not regular heptagons.
For two 7 sided regular heptagons to be congruent they must be identical in shape and size.
All seven sided polygons are known as "heptagons". Heptagons that have all side lengths the same are known as "regular heptagons".
No. Regular heptagons (seven sides) doesn't tessellate alone.
Perimeters must be the same
They have all epual sides
They are only congruent if they are also the same size. Otherwise they are merely similar.
No. Equilateral heptagons (7 sided figures) do not tessellate the plane. Not if no other polygons are allowed. But if you allow a (non-equilateral) pentagon then you might be able to tessellate the plane!
Equilateral triangles can tile a plane, but regular heptagons cannot; nor can they tile the plan together. Where vertices meet (at a point on the plane) there is a complete turn of 360°. Each vertex of an equilateral triangle is 60°; 360° ÷ 60° = 6, a whole number of times, so a whole number of equilateral triangles can meet at a vertex of the tiling. Each vertex of a regular heptagon is 128 4/7°; 360° ÷ 128 4/7° = 2 4/5 which is not a whole number, so a whole number of regular heptagons cannot meet at a vertex of the tiling, so there will be gaps. With one regular heptagon there are 360° - 128 4/7° = 232 3/7°, but this cannot be divided by 60° a whole number of times, so one regular heptagon and some equilateral triangles cannot meet at a vertex of the tiling without gaps. With two regular heptagons there are 360° - 2 x 128 4/7° = 102 6/7°, but this cannot be divided by 60° a whole number of times, so two regular heptagons and some equilateral triangles cannot meet at a vertex of the tiling without gaps. With three or more regular heptagons, they will overlap when trying to place them on a plane around a point - leaving no space for any equilateral triangles.
Because - the angles formed where each face joined, would prevent you forming a polyhedron.
A heptagon is a polygon that has seven sides and can be regular or irregular in shape. Examples of heptagons include coins, pill boxes, cookie tin lids and architecture.