What mass of a material with density ρ is required to make a hollow spherical shell having inner radius r1 and outer radius r2?
answer is =
is given that :-
Density of material =ρ
radius of inner spherical shell = 
radius of outer spherical shell=
we know that the volume of sphere is 
Volume of the given spherical shell = 
Then mass of the spherical shell can be calculate as:
Mass, m=density/ volume
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