If radii of two spheres are in ratio 5:1 find the ratio of surface area
Answers
Answered by
1
Step-by-step explanation:
Ratio of radius of the sphere is 2:3
so r1/r2=2/3
¤ ratio is surface areas =4π(r1)^2/4π(r2)^2
=r1^2/r2^2/
=(r1/r2)^2
so from first r1/r2=2/3
=(2/3)^2
=2^2/3^2
=4/9
hence answer is 4/9
¤ ratio of volume of spheres
= [(4πr^3)/3]/(4πr^3)/3
after cutting =r1^3/r2^3
r1/r2=2/3
so r1^3/r2^3=(2/3)^3
=8/27
Answered by
0
the answer is 25/1
Step-by-step explanation:
let radius be r1 and r2
r1/r2= 5/1
r1=5r2 .....(1)
surface area of sphere = 4πr^2
ratio of surface area =4π(r1)^2/4π(r2)^2
=(5r)^2 /(r)^2 ( from (1))
=25/1
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