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https://math.answers.com/math-and-arithmetic/Can_you_make_a_hexagon_with_exactly_2_lines_of_symmetry

Can you make a hexagon with exactly 2 lines of symmetry? - Answers

Yes, it is possible to create a hexagon with exactly 2 lines of symmetry. An example of such a hexagon is a distorted hexagon where two opposite sides are equal in length and the other four sides are of different lengths. This arrangement allows for symmetry only along two axes that intersect at the center, while the other axes do not reflect the shape.



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Can you make a hexagon with exactly 2 lines of symmetry? - Answers

https://math.answers.com/math-and-arithmetic/Can_you_make_a_hexagon_with_exactly_2_lines_of_symmetry

Yes, it is possible to create a hexagon with exactly 2 lines of symmetry. An example of such a hexagon is a distorted hexagon where two opposite sides are equal in length and the other four sides are of different lengths. This arrangement allows for symmetry only along two axes that intersect at the center, while the other axes do not reflect the shape.



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https://math.answers.com/math-and-arithmetic/Can_you_make_a_hexagon_with_exactly_2_lines_of_symmetry

Can you make a hexagon with exactly 2 lines of symmetry? - Answers

Yes, it is possible to create a hexagon with exactly 2 lines of symmetry. An example of such a hexagon is a distorted hexagon where two opposite sides are equal in length and the other four sides are of different lengths. This arrangement allows for symmetry only along two axes that intersect at the center, while the other axes do not reflect the shape.

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      Yes, it is possible to create a hexagon with exactly 2 lines of symmetry. An example of such a hexagon is a distorted hexagon where two opposite sides are equal in length and the other four sides are of different lengths. This arrangement allows for symmetry only along two axes that intersect at the center, while the other axes do not reflect the shape.

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