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User Ashansky
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1 Answer

4 votes

a.

Consider that the volume (V) of a cone with radius 'R' and height 'H' is given by,


V=(1)/(3)\pi R^2H

Substitute the values,


\begin{gathered} V=(1)/(3)\pi(4)^2(3) \\ V=16\pi \end{gathered}

Therefore, option b is the correct choice.

b.

Consider that the volume (V') of a cylinder with radius 'R' and height 'H' is given by,


V^(\prime)=\pi R^2H

Solve for the ratio of volume of cone to that of cylinder as,


(V)/(V^(\prime))=(((1)/(3)\pi R^2H))/((\pi R^2H))=(1)/(3)

Therefore, option c is the correct choice.

User Rasoul Zabihi
by
5.1k points
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