The radius of sphere A is twice that of a sphere B. Find the ratio among their surface areas and the ratio among their volumes.
Answers
Answered by
16
radius of sphere A= 2r
radius of sphere B= r
now ratio of volume of spheres= 4/3πr3=4/3πr3
=r3=r3
=8r3=r3
=8:1
now,
ratio of area of spheres=4πr2=4πr2
=4r2=r2
=4:1
I hope u understand
radius of sphere B= r
now ratio of volume of spheres= 4/3πr3=4/3πr3
=r3=r3
=8r3=r3
=8:1
now,
ratio of area of spheres=4πr2=4πr2
=4r2=r2
=4:1
I hope u understand
Answered by
15
hey,let radius of sphere A be=r
radius of sphere be=2r
volume=4/3πr³
then,
4/3*πr³=4/3*π*(2r) ³
r³=8r³
hence there volume ratio is 1: 8
T. S. A of sphere=4πr²
4πr²=4π(2r) ²
r²=4r²
then ratio of their surfaces=1: 4
hope bit helps you
radius of sphere be=2r
volume=4/3πr³
then,
4/3*πr³=4/3*π*(2r) ³
r³=8r³
hence there volume ratio is 1: 8
T. S. A of sphere=4πr²
4πr²=4π(2r) ²
r²=4r²
then ratio of their surfaces=1: 4
hope bit helps you
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