A circle has a radius of 3 cm. How does the circumference of the circle compare to the area?
Answers
Answered by
2
Radius = 3 cm.
Now
Circumference = 2*pi*radius
Area = pi* radius^2
We have to show the ratio of the circumference to the area
Circumference : Area
= 2*pi*radius : pi*radius^2
= 2 : radius
= 2:3
Hope this helps
Now
Circumference = 2*pi*radius
Area = pi* radius^2
We have to show the ratio of the circumference to the area
Circumference : Area
= 2*pi*radius : pi*radius^2
= 2 : radius
= 2:3
Hope this helps
Answered by
2
Circumference = 2πr
Area= πr^2
Circumference/ Area= 2πr/πr^2
=2/r
=2/3
so, circumference: area=2:3
or we can say that twice of circumference will be thrice of area
Area= πr^2
Circumference/ Area= 2πr/πr^2
=2/r
=2/3
so, circumference: area=2:3
or we can say that twice of circumference will be thrice of area
Similar questions
English,
8 months ago
History,
8 months ago
Computer Science,
8 months ago
Science,
1 year ago
Math,
1 year ago