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A hexagon could be any of those, and more than one at the same time.

If it's regular, then it's all the others except 'concave'. On the other hand,

if it's concave, then it's not any of the others.

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Q: Which terms apply to a hexagon given the choices of concave equiangular equilateral regular and convex?
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An equiangular hexagon that is not a=equilateral?

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Hexagon sides congruent to each other?

Okay. What do you want to know? No information can be drawn from that statement. No information can be given to you because you are too ambiguous. All sides congruent, by definition, makes the shape equilateral. But there is no guarantee that it is equiangular and therefore it isn't necessarily a regular polygon. Hexagons have six sides. If all sides are congruent then the perimeter is six times the length of one side and the length of one side is one-sixth the length of the perimeter. Aside from general size, an equilateral hexagon can come in only two unique types: concave and convex. For any given side-length/perimeter, there are only two possible equilateral hexagons. The area of an equiangular equilateral hexagon is 3/2*(length of one side)*(length of one side)*(square root of 3).


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Is a hexagon equilateral?

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Draw an equiangular hexagon that is not regular?

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