What is the volume of a right circular cylinder with a radius of 4 m and a height of 4 m? 8π m³ 16π m³ 64π m³ 256π m³
volume=area of base x height
area of base= pi x r^2=pi x 4^2=pi x 16
volume= pi x 16 x 4
volume= 64pi m^3
The required volume of a right circular cylinder is \(64\pi m^{3}\)
Given that,
Height of circular cylinder = 4m
And volume of a right circular cylinder with a radius = 4 m
We have to find,
The volume of a right circular cylinder .
According to the question,
Volume of a Right Circular Cylinder. In general, the volume of a right cylinder is the area of the base times the height of the cylinder.
The area of the circular base is given by the formula
A = πr2.
Volume = Area of base x height
Area of base = \(\pi r^{2}\) = \((2)^{2} \pi\) = \(16\pi\)
And V = π\(r^{2}\)h
Volume = \((4).(16).\pi\)
Volume= \(64\pi m^{3}\)
Hence, The required volume of a right circular cylinder is \(64\pi m^{3}\)
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