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

How did the ancient Babylonians calculate the area of a circle? - Answers

The ancient Babylonians approximated the area of a circle using a value of π (pi) as 3.125 or 3.16. They calculated the area by using the formula A = πr², where "r" is the radius of the circle. By substituting their approximated value of π and squaring the radius, they were able to estimate the area of circles reasonably accurately for their time. Their methods reflect a practical understanding of geometry, despite lacking the precise value of π we use today.



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How did the ancient Babylonians calculate the area of a circle? - Answers

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

The ancient Babylonians approximated the area of a circle using a value of π (pi) as 3.125 or 3.16. They calculated the area by using the formula A = πr², where "r" is the radius of the circle. By substituting their approximated value of π and squaring the radius, they were able to estimate the area of circles reasonably accurately for their time. Their methods reflect a practical understanding of geometry, despite lacking the precise value of π we use today.



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

How did the ancient Babylonians calculate the area of a circle? - Answers

The ancient Babylonians approximated the area of a circle using a value of π (pi) as 3.125 or 3.16. They calculated the area by using the formula A = πr², where "r" is the radius of the circle. By substituting their approximated value of π and squaring the radius, they were able to estimate the area of circles reasonably accurately for their time. Their methods reflect a practical understanding of geometry, despite lacking the precise value of π we use today.

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      The ancient Babylonians approximated the area of a circle using a value of π (pi) as 3.125 or 3.16. They calculated the area by using the formula A = πr², where "r" is the radius of the circle. By substituting their approximated value of π and squaring the radius, they were able to estimate the area of circles reasonably accurately for their time. Their methods reflect a practical understanding of geometry, despite lacking the precise value of π we use today.

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