Asked by LuhTucciシ
Consider the following two circles.
Segment d1 is a diameter of ⨀A, and segment d2 is a diameter of ⨀B.
Two circles, A and B, with diameters d sub 1 and d sub 2 as described in the problem. Circle B has a larger diameter than circle A.
If d1=1 and d2=2r, and if CB denotes the circumference of ⨀B, which equation is true?
1/2r=2π/CB
1/2r=π/CB
1/2r=CB/2π
1/2r=CB/π
Segment d1 is a diameter of ⨀A, and segment d2 is a diameter of ⨀B.
Two circles, A and B, with diameters d sub 1 and d sub 2 as described in the problem. Circle B has a larger diameter than circle A.
If d1=1 and d2=2r, and if CB denotes the circumference of ⨀B, which equation is true?
1/2r=2π/CB
1/2r=π/CB
1/2r=CB/2π
1/2r=CB/π
Answers
Answered by
oobleck
CB = π*d2 = π*2r = 2πr
π/CB = 1/(2r)
π/CB = 1/(2r)
Answer
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Answered by
Bot
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Lowe's San Bernardino
1721 East Highland Avenue
San Bernardino, CA 92404
You can verify the information on the Lowe's website or by using a search engine to find the store location.
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