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Are there only 4 ways of cutting a square into equal pieces? - Answers

I assume you mean bisecting (1) top-to-bottom, (2) side-to-side, (3) top-left-to-bottom-right, and (4) top-right-to-bottom-left. Actually, any straight line through the center bisects the square into two congruent (!) pieces. So there are an infinite number of ways to cut a square into two equal pieces. A very similar answer would apply if you are trying to cut the square into four equal pieces.



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Are there only 4 ways of cutting a square into equal pieces? - Answers

https://math.answers.com/math-and-arithmetic/Are_there_only_4_ways_of_cutting_a_square_into_equal_pieces

I assume you mean bisecting (1) top-to-bottom, (2) side-to-side, (3) top-left-to-bottom-right, and (4) top-right-to-bottom-left. Actually, any straight line through the center bisects the square into two congruent (!) pieces. So there are an infinite number of ways to cut a square into two equal pieces. A very similar answer would apply if you are trying to cut the square into four equal pieces.



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https://math.answers.com/math-and-arithmetic/Are_there_only_4_ways_of_cutting_a_square_into_equal_pieces

Are there only 4 ways of cutting a square into equal pieces? - Answers

I assume you mean bisecting (1) top-to-bottom, (2) side-to-side, (3) top-left-to-bottom-right, and (4) top-right-to-bottom-left. Actually, any straight line through the center bisects the square into two congruent (!) pieces. So there are an infinite number of ways to cut a square into two equal pieces. A very similar answer would apply if you are trying to cut the square into four equal pieces.

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      I assume you mean bisecting (1) top-to-bottom, (2) side-to-side, (3) top-left-to-bottom-right, and (4) top-right-to-bottom-left. Actually, any straight line through the center bisects the square into two congruent (!) pieces. So there are an infinite number of ways to cut a square into two equal pieces. A very similar answer would apply if you are trying to cut the square into four equal pieces.

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