the areas of three circles are in the ratio 4 ratio 9 ratio 25 find the ratio of their radii
Answers
Answered by
29
The area of the circle is πr^2
The areas of two circles are in a ratio of 4:9:25
the radiis are in the ratio of 2:3:5
hope it helps u ^-^
keep questioning
The areas of two circles are in a ratio of 4:9:25
the radiis are in the ratio of 2:3:5
hope it helps u ^-^
keep questioning
Answered by
15
their ratio of areas are 4:9:25
πr1^2/πr2^2/πr3^2=4:9:25
π is cut in all areas..
then r1/r2/r3=√4:9:25
2:3:5 ans....
πr1^2/πr2^2/πr3^2=4:9:25
π is cut in all areas..
then r1/r2/r3=√4:9:25
2:3:5 ans....
Similar questions
Let the radii of the three circles be a,b and c
Therefore their areas will be π(a^2), π(b^2) and π(c^2)
The ratio of their areas will be (a^2):(b^2):(c^2) = 4:9:25
We are asked to find the ratio of their radii that are a (sqrt of a^2), b (sqrt of b^2) and c (sqrt of c^2)
Therefore the ratio of their radii will be (sqrt of 4):(sqrt of 9):(sqrt of 25)=2:3:5
Hope it helps.