The radius of two spherical tanks are in the ratio 3 : 4. The volume of the first tank is 540 litres, Find the volume of the second tank.
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volume is directly proportional to the cube of radiaus of sphere
v1/v2=r1³/r2³
v1/v2=r1³/r2³
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16
Let the Volume of 1st Spherical tank be V1 ( 540litres )

and 2nd be V2
Radius of V1 ( r1 ) = 3x
Radius of V2 ( r2 ) = 4x ...... ( Where is x is constant for r1 & r2 )



V2 = 1280 litres
and 2nd be V2
Radius of V1 ( r1 ) = 3x
Radius of V2 ( r2 ) = 4x ...... ( Where is x is constant for r1 & r2 )
V2 = 1280 litres
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