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https://math.answers.com/geometry/How_are_a_square_and_regular_hexagon_alike

How are a square and regular hexagon alike? - Answers

They are both regular polygons They both have their own equal sides and equal interior angles They both have exterior angles that add up to 360 degrees They both have their own amount of diagonals They both have a perimeter which is the sum of their sides They both can tessellate individually They both have areas calculated differently They both can be subjected to transformations on the Cartesian plane They both can be split up into triangles They both can be circumscribed within a circle



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How are a square and regular hexagon alike? - Answers

https://math.answers.com/geometry/How_are_a_square_and_regular_hexagon_alike

They are both regular polygons They both have their own equal sides and equal interior angles They both have exterior angles that add up to 360 degrees They both have their own amount of diagonals They both have a perimeter which is the sum of their sides They both can tessellate individually They both have areas calculated differently They both can be subjected to transformations on the Cartesian plane They both can be split up into triangles They both can be circumscribed within a circle



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https://math.answers.com/geometry/How_are_a_square_and_regular_hexagon_alike

How are a square and regular hexagon alike? - Answers

They are both regular polygons They both have their own equal sides and equal interior angles They both have exterior angles that add up to 360 degrees They both have their own amount of diagonals They both have a perimeter which is the sum of their sides They both can tessellate individually They both have areas calculated differently They both can be subjected to transformations on the Cartesian plane They both can be split up into triangles They both can be circumscribed within a circle

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      They are both regular polygons They both have their own equal sides and equal interior angles They both have exterior angles that add up to 360 degrees They both have their own amount of diagonals They both have a perimeter which is the sum of their sides They both can tessellate individually They both have areas calculated differently They both can be subjected to transformations on the Cartesian plane They both can be split up into triangles They both can be circumscribed within a circle

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