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Explain how the two circumference formulas are related to each other? - Answers

The two common circumference formulas are (C = 2\pi r) and (C = \pi d), where (C) represents the circumference, (r) is the radius, and (d) is the diameter. These formulas are related through the relationship (d = 2r), meaning the diameter is twice the radius. Thus, substituting (d) in the second formula gives (C = \pi (2r) = 2\pi r), showing that both formulas describe the same concept of circumference in terms of different circle dimensions.



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Explain how the two circumference formulas are related to each other? - Answers

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

The two common circumference formulas are (C = 2\pi r) and (C = \pi d), where (C) represents the circumference, (r) is the radius, and (d) is the diameter. These formulas are related through the relationship (d = 2r), meaning the diameter is twice the radius. Thus, substituting (d) in the second formula gives (C = \pi (2r) = 2\pi r), showing that both formulas describe the same concept of circumference in terms of different circle dimensions.



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

Explain how the two circumference formulas are related to each other? - Answers

The two common circumference formulas are (C = 2\pi r) and (C = \pi d), where (C) represents the circumference, (r) is the radius, and (d) is the diameter. These formulas are related through the relationship (d = 2r), meaning the diameter is twice the radius. Thus, substituting (d) in the second formula gives (C = \pi (2r) = 2\pi r), showing that both formulas describe the same concept of circumference in terms of different circle dimensions.

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      The two common circumference formulas are (C = 2\pi r) and (C = \pi d), where (C) represents the circumference, (r) is the radius, and (d) is the diameter. These formulas are related through the relationship (d = 2r), meaning the diameter is twice the radius. Thus, substituting (d) in the second formula gives (C = \pi (2r) = 2\pi r), showing that both formulas describe the same concept of circumference in terms of different circle dimensions.

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