Yes providing the interior angles remain the same as for example a scalene triangle has unequal sides but it can be congruent to another scalene triangle that has the same sides and angles.
Yes, hexagons with unequal sides are still considered polygons. A polygon is a closed shape with straight sides, and a hexagon specifically has six sides. The sides of a hexagon may have different lengths, but as long as it meets the criteria of a polygon, it is still classified as one.
The altitude for the unequal side is also the corresponding median. This is only true for that one side.
a rectangle (that is NOT a square) has 4 right angles and consecutive sides of unequal lengths.
polygon. It can be a triangle, square or hexagon. Any other tessellation requires irregular polygons (sides of unequal lengths) or more than one shape.
Scalene triangles have unequal sides.
No, the definition of congruent polygons is that all corresponding SIDES are of equal length. All corresponding angles as well.
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Yes, hexagons with unequal sides are still considered polygons. A polygon is a closed shape with straight sides, and a hexagon specifically has six sides. The sides of a hexagon may have different lengths, but as long as it meets the criteria of a polygon, it is still classified as one.
The altitude for the unequal side is also the corresponding median. This is only true for that one side.
A rhomboid
a rectangle (that is NOT a square) has 4 right angles and consecutive sides of unequal lengths.
polygon. It can be a triangle, square or hexagon. Any other tessellation requires irregular polygons (sides of unequal lengths) or more than one shape.
Scalene triangles have unequal sides.
An irregular hexagon, which has sides and angles of varying lengths and measures, doesn’t have specific alternative names like regular polygons do. However, it can be referred to as a "non-regular hexagon" or simply described as a "hexagon with unequal sides." In some contexts, it may also be called an "unequal hexagon."
How about a rectangle which is a quadrilateral with sides of different lengths
Is it not a parallelogram in which the adjacent sides are of different/unequal lengths ?