No. They may be of different sizes.
yes -novanet
If all the angle and side measures are the same, then yes, they're all congruent.
A polygon in which all sides are congruent and all angles are congruent is called a regular polygon. Examples include equilateral triangles and regular hexagons. In these shapes, not only are the lengths of the sides equal, but the measures of the interior angles are also equal. Regular polygons exhibit symmetry and uniformity in their structure.
Yes, when three congruent regular hexagons overlap, they can create multiple distinct areas or compartments. Each pair of hexagons can intersect in a way that forms additional regions, and the intersection of all three can yield further compartments. The total number of distinct areas can exceed six, depending on the specific arrangement and overlap of the hexagons. By strategically positioning them, you can create a complex pattern with numerous distinct regions.
Nope. They can be any shape or size meaning they CAN be congruent.
yes -novanet
No, one regular hexagon could be larger than another regular hexagon.
Yes.
If all the angle and side measures are the same, then yes, they're all congruent.
yesss
Nope. They can be any shape or size meaning they CAN be congruent.
A hexagonal prism.
a "regular" one
No. In a regular polygon, all sides are congruent, and all angles are congruent. A parallelogram doesn't satisfy either of these conditions.No. In a regular polygon, all sides are congruent, and all angles are congruent. A parallelogram doesn't satisfy either of these conditions.No. In a regular polygon, all sides are congruent, and all angles are congruent. A parallelogram doesn't satisfy either of these conditions.No. In a regular polygon, all sides are congruent, and all angles are congruent. A parallelogram doesn't satisfy either of these conditions.
Squares are regular all the time. Diamonds, hexagons and pentagons are sometimes regular.
No. They are proportional, meaning that if side A of one hexagon is, for example, twice the corresponding side A' of the other hexagon, then side B will also be twice the size of side B', etc.
An exagon is not a commonly known shape. It may possibly be a misspelling or a rare geometric term. Assuming you meant "hexagons", here are some properties of hexagons: Six sides: Hexagons have six straight sides. Six angles: Hexagons have six interior angles, each measuring 120 degrees, making the sum of their angles 720 degrees. Regular or irregular: Hexagons can be regular, with all sides and angles equal, or irregular, with different side lengths and/or angles. Convex or concave: Hexagons can be convex, where all interior angles are less than 180 degrees, or concave, where at least one interior angle is greater than 180 degrees. Symmetry: Regular hexagons possess rotational symmetry of order 6, meaning they can be rotated by multiples of 60 degrees and still appear the same. Diagonals: Hexagons have nine diagonals (lines connecting non-adjacent vertices). Tessellation: Hexagons are an efficient shape for tessellating (covering a plane with no gaps or overlaps) in combination with other hexagons. Symmetrical division: By connecting some of its diagonals, a hexagon can be divided into three congruent parallelograms or six congruent triangles.