The solids (i.e. both the cone and the cylinder) have the same volume and are equal.
Which Solid has a greater volume?
To determine the solid that has a greater volume, we will need to calculate the volume of the shapes.
Here, we are given the shape of a:
The Volume of a Cone = [tex]\mathbf{\pi r ^3 \dfrac{h}{3}}[/tex]
= [tex]\mathbf{\pi\times 5^3 \times \dfrac{6}{3}}[/tex]
= 157.08
The volume of the cylinder = π r² h
= π (1)² × 50
= 157.08
Therefore, we can conclude that the solids (i.e. both the cone and the cylinder) have the same volume and are equal.
Learn more about the volume of solid shapes here:
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