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Can you tessellate a undecagon? - Answers

An undecagon, which has 11 sides, cannot tessellate by itself because its interior angles do not allow for the angles to fit together without gaps or overlaps. The interior angle of a regular undecagon is approximately 147.27 degrees, and since it does not divide evenly into 360 degrees, it cannot be used to tile a plane on its own. However, it is possible to create a tessellation using a combination of undecagons and other shapes that fill the gaps.



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Can you tessellate a undecagon? - Answers

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

An undecagon, which has 11 sides, cannot tessellate by itself because its interior angles do not allow for the angles to fit together without gaps or overlaps. The interior angle of a regular undecagon is approximately 147.27 degrees, and since it does not divide evenly into 360 degrees, it cannot be used to tile a plane on its own. However, it is possible to create a tessellation using a combination of undecagons and other shapes that fill the gaps.



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

Can you tessellate a undecagon? - Answers

An undecagon, which has 11 sides, cannot tessellate by itself because its interior angles do not allow for the angles to fit together without gaps or overlaps. The interior angle of a regular undecagon is approximately 147.27 degrees, and since it does not divide evenly into 360 degrees, it cannot be used to tile a plane on its own. However, it is possible to create a tessellation using a combination of undecagons and other shapes that fill the gaps.

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      An undecagon, which has 11 sides, cannot tessellate by itself because its interior angles do not allow for the angles to fit together without gaps or overlaps. The interior angle of a regular undecagon is approximately 147.27 degrees, and since it does not divide evenly into 360 degrees, it cannot be used to tile a plane on its own. However, it is possible to create a tessellation using a combination of undecagons and other shapes that fill the gaps.

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