The areas of 2 circles are in the ratio 16:25. Find the ratio of there circumferences.
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Answer:
Step-by-step explanation:
Let r and R are radii of two circles ,
Ratio of their areas = 16 : 25
πr² : πR² = 16 : 25
r² / R² = ( 4/5 )²
r / R = 4/5-----( 1 )
Ratio of circumferences = 2πr / 2πR
= r / R
= 4/5
[ From equation ( 1 ) ]
= 4 : 5
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4:5
22/7(r)^2 =16-- 1 22/7(R)^2=25 --2
Divide 1 and 2 we get r=4 and R=5
2(pie)r is the circumference of a circle
To get the ratio we divide the both circumferences in which 2(pie) is commomn so they get cancelled then u get the r : R as 4 :5
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