V = 42.41[tex]Cm^{3}[/tex]
In order to calculate the volume of the solid, you use the following formula:
where
r: radius of the circular base of the cone = 3 cm
h: height from the circular base to the peak of the cone = 4.5 cm
You replace the values of r and h in the formula for the
volume V = [tex]\frac{1}{3}[/tex] [tex]\pi[/tex] [tex](3cm)^{2}[/tex]4.5 =42.411 [tex]cm^{3}[/tex] = 42.41 [tex]cm^{3}[/tex]
Hence, the volume of the solid is 42.41 [tex]Cm^{3}[/tex]
Volume may be a measure of occupied three-dimensional space. it's often quantified numerically using SI derived units (such as the cubic meter and liter) or by various imperial units (such as the gallon, quart, cubic inch). The definition of length (cubed) is interrelated with volume. the quantity of a container is generally understood to be the capacity of the container; i.e., the quantity of fluid (gas or liquid) that the container could hold, instead of the amount of space the container itself displaces.In past , volume is measured using similar-shaped natural containers and afterward , standardized containers. Some simple three-dimensional shapes can have its volume easily calculated using arithmetic formulas. Volumes of more complicated shapes are often calculated with integral calculus if a formula exists for the shape's boundary.
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