Just as a cuboid is built up with rectangles of the same size, we have seen that a right circular cylinder can be built up using circles of the same size.
So, using the same argument as for a cuboid, we can see that the volume of a cylinder can be obtained
as : base area × height
`color{green}("= area of circular base × height" = πr^2h)`
So,
`color{red}"Volume of a Cylinder" = πr^2h)`
where r is the base radius and h is the height of the cylinder.
Just as a cuboid is built up with rectangles of the same size, we have seen that a right circular cylinder can be built up using circles of the same size.
So, using the same argument as for a cuboid, we can see that the volume of a cylinder can be obtained
as : base area × height
`color{green}("= area of circular base × height" = πr^2h)`
So,
`color{red}"Volume of a Cylinder" = πr^2h)`
where r is the base radius and h is the height of the cylinder.