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Do a hexagon with all congruent sides?
A hexagon with 6 congruent sides is a regular hexagon
Does a hexagon has all of its sides congruent?
Yes! All six sides of a hexagon are congruent. It doesn't have to have all sides congruent. A hexagon only needs six sides to be a hexagon.
A hexagon that has six congruent sides but not six congruent angles?
Is an irregular hexagon.
Hexagon regular or irrgular?
If the hexagon's sides and angles are congruent, then it a regular hexagon.
Does a hexagon have 6 congruent sides and 6 congruent angles?
Yes, providing that it is in the form of a regular 6 sided hexagon
Do a hexagon with all congruent sides?
A hexagon with 6 congruent sides is a regular hexagon
Does a hexagon has all of its sides congruent?
Yes! All six sides of a hexagon are congruent. It doesn't have to have all sides congruent. A hexagon only needs six sides to be a hexagon.
A hexagon that has six congruent sides but not six congruent angles?
Is an irregular hexagon.
Exterior Angle Of A Hexagon?
Exterior angle of a regular hexagon = 60 degrees
Which as the larger the exterior angle of an octagon or of a hexagon?
The hexagon has the larger exterior angle.
Hexagon regular or irrgular?
If the hexagon's sides and angles are congruent, then it a regular hexagon.
Is a hexagon congruent?
yes it is
How do you dissect a hexagon into 18 congruent parts?
Partitioning a general hexagon into 18 congruent parts is normally impossible.
Does a hexagon have two congruent sides?
It can have two congruent sides but does not have to.
Does a hexagon have 6 congruent sides and 6 congruent angles?
Yes, providing that it is in the form of a regular 6 sided hexagon
How many congruent angles does a hexagon have?
A regular 6 sided hexagon has 6 interior congruent angles of 120 degrees.
What is the angle of a hexagon?
It depends on a few factors: if the angle is interior, if the angle is exterior, and if the hexagon is a regular hexagon or not. Each interior angle of a regular hexagon is 120o. Each exterior angle of a regular hexagon is 60o.
