The circumferenc of two circle are in the ratio of 2:3. Find the ratio to their areas
Answers
Answered by
0
Answer:
The answer is 4:9.
Step-by-step explanation:
let the radius of circles be R1 and R2.
and put the value in the formula,
circumference of the first circle upon circumference of the another circle
as 4πR.
Answered by
81
Given:
- Circumference of two circle are in ratio of 2:3
To Find:
- Ratio to their areas = ?
Solution:
(r1/r2)= 2/3(r1/r2)^2
= 4/9(pi*r1^2/pi*r2^2)
= (4/9)A=pi*r^2(A1/A2)
=(4/9)
Ratio to their areas = 4:9
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