Question

if height of a cylinder is equal to its base radius then what is the volume of that cylinder​

Answer 1

Answer:

let the radius of cylinder be r

•°• height of cylinder = radius of cylinder

r

volume=πr²h

22xrxrxr

7

=πr³

Answer 2

Answer:

The Volume of the cylinder is $\pi r^{3}$  cubic units

Therefore v = $\pi r^{3}$  cubic units

Step-by-step explanation:

Given that the height of a cylinder is equal to  the radius of its base

Let r be the base radius of the given cylinder

The given height can be written as h = r cm

To find the volume of the cylinder:

Volume of the cylinder is  v = $\pi r^{2}h$ cubic units

Now substituting the values in the above formula we get

 v = $\pi r^{2}(r)$ cubic units

  => v =  $\pi r^{3}$  cubic units

Therefore the Volume of the cylinder is  cubic units

Therefore v =  $\pi r^{3}$   cubic units

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