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

Can you fold a circle in half fifteen different ways? - Answers

Yes, a circle can be folded in half in multiple ways, depending on how you define "ways." Each fold can be made along different diameters or lines of symmetry, resulting in various orientations. While you can easily visualize a few basic folds, the number of distinct ways can vary based on the criteria for uniqueness, such as angles or starting points. Therefore, it's theoretically possible to achieve fifteen different folds by considering various angles and positions.



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Can you fold a circle in half fifteen different ways? - Answers

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

Yes, a circle can be folded in half in multiple ways, depending on how you define "ways." Each fold can be made along different diameters or lines of symmetry, resulting in various orientations. While you can easily visualize a few basic folds, the number of distinct ways can vary based on the criteria for uniqueness, such as angles or starting points. Therefore, it's theoretically possible to achieve fifteen different folds by considering various angles and positions.



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

Can you fold a circle in half fifteen different ways? - Answers

Yes, a circle can be folded in half in multiple ways, depending on how you define "ways." Each fold can be made along different diameters or lines of symmetry, resulting in various orientations. While you can easily visualize a few basic folds, the number of distinct ways can vary based on the criteria for uniqueness, such as angles or starting points. Therefore, it's theoretically possible to achieve fifteen different folds by considering various angles and positions.

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      Yes, a circle can be folded in half in multiple ways, depending on how you define "ways." Each fold can be made along different diameters or lines of symmetry, resulting in various orientations. While you can easily visualize a few basic folds, the number of distinct ways can vary based on the criteria for uniqueness, such as angles or starting points. Therefore, it's theoretically possible to achieve fifteen different folds by considering various angles and positions.
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