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What else can I help you with?
How many axes of symmetry can you find for a hexagon?
For a regular hexagon I can find 6. For an irregular hexagon I can find fewer.
What is a squashed hexagon?
An irregular hexagon.
What is the greatest number of right angles a hexagon can have?
A concave irregular hexagon can have up to 6 right angles. A convex irregular hexagon can have up to 3 right angles.
What does a irregular hexagon look like?
An Irregular hexagon looks like anything that has no bended angles/sides. Also it only has 6 sides/angles.
What is a an uneven six sided shape called?
Irregular Hexagon.
How many axes of symmetry can you find for a hexagon?
For a regular hexagon I can find 6. For an irregular hexagon I can find fewer.
What is a squashed hexagon?
An irregular hexagon.
What is area formula of an irregular hexagon?
There is no standard formula. It is necessary to partition the irregular hexagon into more convenient shapes such as triangles and quadrilaterals, find their areas and sum the results.
How many diagonals does an irregular hexagon have?
It has 9 diagonals whether or not if its a regular or an irregular hexagon
Is hexagon a irregular shape?
A 6 sided hexagon can be a regular or an irregular shaped polygon
Can a hexagon be irregular?
Yes, a hexagon can be irregular.A regular hexagon has all 6 sides of equal lengths, and all internal angles of 120 degrees.An irregular hexagon is any hexagon that is not regular (all 6 sides are not the same length in an irregular hexagon.)
Is a hexagon a irregular polygon?
It can be irregular or regular
How do find the volume of a hexagon?
fIRST OF ALL A HEXAGON IS 2-D NOT 3-D
What shape has 1 pair of equal sides and 2 pairs of equal adjacent sides?
It could be an irregular hexagon: for example, a regular hexagon that has been stretched along one diagonal.It could be an irregular hexagon.
Is an irregular hexagon rigid?
No.
Can a hexagon have two right angles?
Yes if it is an irregular hexagon
What is a 6 sided figure that is a irregular polygon?
An irregular hexagon.
