the surface area of a sphere is 1018 2/7 sq.m, what is its volume
ansss:
SA=10182/7
Answers
Answered by
103
given that
surface area = 1018 2/7
= 7128/7
4πr² = 7128/7
r² = 7128×7/7×22×4
r² = 81
r = 9m
volume of the sphere = 4/3πr³
= 4/3×22/7×9×9×9
= 3054.8571 sq.m³.
surface area = 1018 2/7
= 7128/7
4πr² = 7128/7
r² = 7128×7/7×22×4
r² = 81
r = 9m
volume of the sphere = 4/3πr³
= 4/3×22/7×9×9×9
= 3054.8571 sq.m³.
Answered by
17
Surface area of sphere = 4*pi*r^2
1018 2/7 = 4*22/7*r^2
7128/7 = 4*22/7*r^2
r^2 = 7128/7*22/7*1/4
r^2 = 1782/22
r^2 = 81
r = root 81
r = 9m
Volume of sphere = 4/3*pi*r^3
= 4/3*22/7*81*9
= 4*22/7*81*3
= 21384/7
= 3053.63 cubic meter
Therefore, the volume of the sphere is 3053.63 m^3.
1018 2/7 = 4*22/7*r^2
7128/7 = 4*22/7*r^2
r^2 = 7128/7*22/7*1/4
r^2 = 1782/22
r^2 = 81
r = root 81
r = 9m
Volume of sphere = 4/3*pi*r^3
= 4/3*22/7*81*9
= 4*22/7*81*3
= 21384/7
= 3053.63 cubic meter
Therefore, the volume of the sphere is 3053.63 m^3.
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