the ratio of the radii of two circle is 3:2 .what is the ratio of their circumference
Answers
Answered by
6
Ratio of radii = 3 : 2
So, let the radii of two circles be 3r and 2r respectively.
Let C1 and C2 be the circumferences of the two circles of radii 3r and 2r respectively.
C1 = 2π × 3r = 6πr
C2 = 2π × 2r = 4πr
According to the question,
=> 6πr÷4πr
=> 3÷2
Hence, C1 and C2 = 3÷2 = 3 : 2
Hope it helps you...
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So, let the radii of two circles be 3r and 2r respectively.
Let C1 and C2 be the circumferences of the two circles of radii 3r and 2r respectively.
C1 = 2π × 3r = 6πr
C2 = 2π × 2r = 4πr
According to the question,
=> 6πr÷4πr
=> 3÷2
Hence, C1 and C2 = 3÷2 = 3 : 2
Hope it helps you...
Mark my answer as brainliest...
Answered by
22
Ratio = 3:2
step-by-step explanation:
Let the radii ofcircles be r andR respectively.
It is given that,
r:R = 3:2
=> r/R = 3/2 ...................(i)
now,
we know that,
Circumference of a circle
= 2π times the radius
Let the circumference be C1 and C2 respectively.
=> C1 = 2πr and
=> C2 = 2πR
.°. Ratio = C1/C2
= 2πr/2πR
= r/R
= 3/2 ........................from (i)
So,
C1:C2 = 3:2
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