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Subsection 1.4.3 The Volume Integral

Figure 1.4.3.
Let us consider the volume \(V\) is enclosed by a closed the surface \(S\text{,}\) as shown in Figure 1.4.3 which is lying in the vector field of function \(\vec{F}\text{,}\) then the
\begin{equation*} \text{Volume Integral} = \iiint\limits_{V}\vec{F}\,dV. \end{equation*}
If \(\phi\) is scalar point function in volume \(V\text{,}\) then \(\iiint\phi \,dV\) is a volume integral.