Tuesday 21 March 2017

When 3 litres of oil is removed from an upright cylindrical can, the level falls by 10 cm. Find the radius of the can.

Hello!


Denote the radius of a can in cm as `R.`


Removed oil had the shape of a disk (upright circular cylinder). Its height `h=10 cm` is given, its volume `V=3000 cm^3` is also given. The relation between them is


`V=pi*R^2*h,`


so


`R=sqrt(V/(pi*h)) approx sqrt(3000/(3.14*10)) approx 9.77 (cm).`


This is the answer.

Hello!


Denote the radius of a can in cm as `R.`


Removed oil had the shape of a disk (upright circular cylinder). Its height `h=10 cm` is given, its volume `V=3000 cm^3` is also given. The relation between them is


`V=pi*R^2*h,`


so


`R=sqrt(V/(pi*h)) approx sqrt(3000/(3.14*10)) approx 9.77 (cm).`


This is the answer.

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