\hfill \thepage} %} \newtheorem{acknowledgement}[theorem]{Acknowledgement} \newtheorem{algorithm}[theorem]{Algorithm} \newtheorem{case}[theorem]{Case} \newtheorem{claim}[theorem]{Claim} \newtheorem{conclusion}[theorem]{Conclusion} \newtheorem{condition}[theorem]{Condition} \newtheorem{criterion}[theorem]{Criterion} \newtheorem{notation}[theorem]{Notation} \newtheorem{problem}[theorem]{Problem} \newtheorem{solution}[theorem]{Solution} \newtheorem{summary}[theorem]{Summary} \newenvironment{proof}[1][Proof]{\textbf{#1.} }{\ \rule{0.5em}{0.5em}} \input{tcilatex} \begin{document} \section{Ma 227 Review of Surface Integrals, Stokes' Theorem, and Divergence Theorem} \vspace{1pt} \subsection{\protect\vspace{1pt}Surface Integrals} Suppose $f\left( x,y,z\right) $ is a function of three variables whose domain includes a surface $S.$ Then \begin{equation*} \diint\limits_{S}f\left( x,y,z\right) ds \end{equation*} is called the surface integral of $f$ over $S.$ Suppose that a surface $S$ has a vector equation \begin{equation*} \vec{r}\left( u,v\right) =x\left( u,v\right) \vec{i}+y\left( u,v\right) \vec{% j}+z\left( u,v\right) \vec{k} \end{equation*} where the parameters $\left( u,v\right) $ have values in some domain $D.$ We define the derivatives (tangent vectors) \vspace{1pt} \begin{equation*} \vec{r}_{u}\left( u,v\right) =\frac{\partial x\left( u,v\right) }{\partial u}% \vec{i}+\frac{\partial y\left( u,v\right) }{\partial u}\vec{j}+\frac{% \partial z\left( u,v\right) }{\partial u}\vec{k} \end{equation*} \vspace{1pt} and \begin{equation*} \vec{r}_{v}\left( u,v\right) =\frac{\partial x\left( u,v\right) }{\partial v}% \vec{i}+\frac{\partial y\left( u,v\right) }{\partial v}\vec{j}+\frac{% \partial z\left( u,v\right) }{\partial v}\vec{k} \end{equation*} If $\vec{r}_{u}$ and $\vec{r}_{v}$ are nonzero and non-parallel in $D,$ the surface integral over $S$ is given as \begin{equation*} \diint\limits_{S}f\left( x,y,z\right) ds=\diint\limits_{G}f\left( \vec{r}% \left( u,v\right) \right) \left\vert \vec{r}_{u}\times \vec{r}% _{v}\right\vert dudv \end{equation*} where $G$ is the image of the surface $S$ in the $u,v-$plane, and $f\left( \vec{r}\left( u,v\right) \right) $ is short for $f\left( x\left( u,v\right) ,y\left( u,v\right) ,z\left( u,v\right) \right) .$ \vspace{1pt} \subsection{Graph of $z=g\left( x,y\right) $} \vspace{1pt} Any surface with equation \begin{equation*} z=g\left( x,y\right) \end{equation*} can be regarded as a parametric surface with parametric equations \begin{equation*} x=u,\text{ \ }y=v,\text{ \ \ }z=g\left( u,v\right) \end{equation*} that is, \begin{equation*} \vec{r}\left( u,v\right) =u\vec{i}+v\vec{j}+g\left( u,v\right) \vec{k} \end{equation*} Now \begin{eqnarray*} \vec{r}_{u} &=&\vec{i}+g_{u}\left( u,v\right) \vec{k} \\ \vec{r}_{v} &=&\vec{j}+g_{v}\left( u,v\right) \vec{k} \end{eqnarray*} so that \begin{equation*} \vec{r}_{u}\times \vec{r}_{v}=-g_{u}\vec{i}-g_{v}\vec{j}+\vec{k} \end{equation*} and% \begin{equation*} \left\vert \vec{r}_{u}\times \vec{r}_{v}\right\vert =\left[ 1+g_{u}^{2}+g_{v}^{2}\right] ^{\frac{1}{2}} \end{equation*} Because $u=x,v=y$ we get \begin{equation*} \diint\limits_{S}f\left( x,y,z\right) ds=\diint\limits_{G}f\left( x,y,g\left( x,y\right) \right) \left[ 1+g_{x}^{2}+g_{y}^{2}\right] ^{\frac{1% }{2}}dxdy \end{equation*} Hence, if we let $f\left( x,y,z\right) =1,$ we get% \begin{equation*} \diint\limits_{S}f\left( x,y,z\right) ds=\diint\limits_{G}\left[ 1+g_{x}^{2}+g_{y}^{2}\right] ^{\frac{1}{2}}dxdy \end{equation*} the area of $S,$ as we should. In general \begin{equation*} \diint\limits_{S}f\left( x,y,z\right) ds=\diint\limits_{G}f\left( \vec{r}% \left( u,v\right) \right) \left\vert \vec{r}_{u}\times \vec{r}% _{v}\right\vert dudv \end{equation*} gives for $f\left( x,y,z\right) =1$ the area of $S.$ \vspace{1pt} In class we evaluated $\iint\limits_{S}f\left( x,y,z\right) ds$ where $% f=x^{2}$ and $S$ was the part of the cone $z=x^{2}+y^{2}$ between the planes $z=1$ and $z=2.$ We used spherical coordinates and set $\phi =\frac{\pi }{4}$ for the equation of the cone. Here, let us do a somewhat simplified example. Example 1: Compute the surface integral $\iint\limits_{S}x^{2}ds$ where $S$ is the unit sphere $x^{2}+y^{2}+z^{2}=1.$ \emph{Solution:} We use spherical coordinates, $\rho =1;$ $\ 0\leq \phi \leq \pi ,$ \ $0\leq \theta \leq 2\pi $ \begin{equation*} x=\sin \phi \cos \theta ,\text{ \ }y=\sin \phi \sin \theta ,\text{ \ }z=\cos \phi \end{equation*} \begin{equation*} \vec{r}\left( \phi ,\theta \right) =\sin \phi \cos \theta \vec{i}+\sin \phi \sin \theta \vec{j}+\cos \phi \vec{k} \end{equation*} \begin{eqnarray*} \vec{r}_{\phi } &=&\cos \phi \cos \theta \vec{i}+\cos \phi \sin \theta \vec{j% }-\sin \phi \vec{k} \\ \vec{r}_{\theta } &=&-\sin \phi \sin \theta \vec{i}+\sin \phi \cos \theta \vec{j} \end{eqnarray*} so \begin{equation*} \vec{r}_{\varphi }\times \vec{r}_{\theta }=\sin ^{2}\phi \cos \theta \vec{i}% +\sin ^{2}\phi \sin \theta \vec{j}+\sin \phi \cos \phi \vec{k} \end{equation*} \begin{equation*} \left\vert \vec{r}_{\varphi }\times \vec{r}_{\theta }\right\vert =\sin \phi \end{equation*} Therefore, \begin{eqnarray*} \iint\limits_{S}x^{2}ds &=&\int_{0}^{2\pi }\int_{0}^{\pi }\left( \sin \phi \cos \theta \right) ^{2}\left\vert \vec{r}_{\varphi }\times \vec{r}_{\theta }\right\vert d\phi d\theta \\ &=&\int_{0}^{2\pi }\int_{0}^{\pi }\left( \sin \phi \cos \theta \right) ^{2}\sin \phi d\phi d\theta =\frac{4}{3}\pi \end{eqnarray*} \vspace{1pt} \subsection{Vector Fields} \vspace{1pt} A vector field on a domain $D$ is a function $\vec{F}$ that assigns to each point $\left( x,y,z\right) $ in $D$ a three dimensional vector $\vec{F}% \left( x,y,z\right) $. In terms of the component functions the vector field $% \vec{F}$ is given by \begin{equation*} \vec{F}\left( x,y,z\right) =P\left( x,y,z\right) \vec{i}+Q\left( x,y,z\right) \vec{j}+R\left( x,y,z\right) \vec{k} \end{equation*} One is interested in integrals of the form \begin{equation*} \iint\limits_{S}\vec{F}\cdot \vec{n}ds \end{equation*} where $\vec{n}$ is a unit normal (perpendicular) vector to this surface $S$ pointing in the outward direction. A unit normal to this surface given in a parametric form is \begin{equation*} \pm \frac{\vec{r}_{u}\times \vec{r}_{v}}{\left\vert \vec{r}_{u}\times \vec{r}% _{v}\right\vert } \end{equation*} The appropriate sign (either $+$ or $-$) is chosen that makes the normal point outward. Since $\vec{F}\cdot \vec{n}$ is a scalar we may use our earlier formulation for this surface integral to write \begin{equation*} \iint\limits_{S}\vec{F}\cdot \vec{n}ds=\diint\limits_{G}\vec{F}\cdot \left( \frac{\vec{r}_{u}\times \vec{r}_{v}}{\left\vert \vec{r}_{u}\times \vec{r}% _{v}\right\vert }\right) \left\vert \vec{r}_{u}\times \vec{r}_{v}\right\vert dudv=\diint\limits_{G}\vec{F}\cdot \left( \vec{r}_{u}\times \vec{r}% _{v}\right) dudv \end{equation*} \vspace{1pt} Example: Evaluate $\iint\limits_{S}\vec{F}\cdot d\vec{S}=$ $\iint\limits_{S}\vec{F}% \cdot \vec{n}ds$ where $\vec{F}=y\vec{i}+x\vec{j}+z\vec{k}$ and $S$ is the boundary of the solid region $E$ enclosed by the paraboloid $z=1-x^{2}-y^{2}$ and the plane $z=0.$ \emph{Solution:} The graph of the surface is shown below. \FRAME{dtbpFX}{2.9997in}{1.9998in}{0pt}{}{}{Plot}{\special{language "Scientific Word";type "MAPLEPLOT";width 2.9997in;height 1.9998in;depth 0pt;display "USEDEF";plot_snapshots FALSE;mustRecompute FALSE;lastEngine "MuPAD";xmin "-1";xmax "1";ymin "-1";ymax "1";xviewmin "-1.04";xviewmax "1.0408";yviewmin "-1.04";yviewmax "1.0408";zviewmin "0";zviewmax "1.039458";viewset"XYZ";rangeset"XYZ";phi 84;theta 56;plottype 5;axesFont "Times New Roman,12,0000000000,useDefault,normal";constrained TRUE;num-x-gridlines 25;num-y-gridlines 25;plotstyle "wireframe";axesstyle "normal";axestips TRUE;plotshading "XYZ";lighting 0;xis \TEXUX{x};yis \TEXUX{y};var1name \TEXUX{$x$};var2name \TEXUX{$y$};function \TEXUX{$1-x^{2}-y^{2}$};linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";var1range "-1,1";var2range "-1,1";surfaceColor "[linear:XYZ:RGB:0x00ff0000:0x000000ff]";surfaceStyle "Wire Frame";num-x-gridlines 50;num-y-gridlines 50;surfaceMesh "Contour";rangeset"XY";function \TEXUX{$0$};linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";var1range "-1.04,1.0408";var2range "-1.04,1.0408";surfaceColor "[linear:XYZ:RGB:0x00ff0000:0x000000ff]";surfaceStyle "Wire Frame";num-x-gridlines 25;num-y-gridlines 25;surfaceMesh "Contour";rangeset"XY";VCamFile 'J9JT8Y0A.xvz';}} The surface $S$ consists of the part of the parboiled $S_{1}$ between $0\leq z\leq 1$ and the circle $x^{2}+y^{2}\leq 1,z=0,$ $S_{2}.$ On the paraboloid% \begin{equation*} x=u,\text{ \ }y=v,\text{ \ }z=1-u^{2}-v^{2} \end{equation*} so \begin{eqnarray*} \vec{r}\left( u,v\right) &=&u\vec{i}+v\vec{j}+\left( 1-u^{2}-v^{2}\right) \vec{k} \\ \vec{r}_{u} &=&\vec{i}-2u\vec{k} \\ \vec{r}_{v} &=&j-2v\vec{k} \\ \vec{r}_{u}\times \vec{r}_{v} &=&2u\vec{i}+2v\vec{j}+\vec{k} \end{eqnarray*} Note that when $x=y=u=v=0,$ then $\vec{r}_{u}\times \vec{r}_{v}=\vec{k}$ which is points in the outward direction. Thus we use $\vec{r}_{u}\times \vec{r}_{v}.$ \begin{equation*} \vec{F}\cdot \left( \vec{r}_{u}\times \vec{r}_{v}\right) =4uv+\left( 1-u^{2}-v^{2}\right) \end{equation*} Using polar coordinates $u=r\cos \theta ,v=r\sin \theta $ we have% \begin{eqnarray*} \iint\limits_{S_{1}}\vec{F}\cdot dS &=&\iint\limits_{S_{1}}\vec{F}\cdot \vec{% n}ds \\ &=&\int \int \left[ 4uv+\left( 1-u^{2}-v^{2}\right) \right] dudv \\ &=&\int_{0}^{2\pi }\int_{0}^{1}\left( 4r^{2}\cos \theta \sin \theta +1-r^{2}\right) rdrd\theta =\frac{\pi }{2} \end{eqnarray*} \vspace{1pt} On the unit disk in the $x,y-$plane centered at the origin we have $\vec{n}=-% \vec{k},$ $\vec{F}\cdot \vec{n}=-z=0$ so \begin{equation*} \iint\limits_{S_{2}}\vec{F}\cdot dS=\iint\limits_{S_{2}}\vec{F}\cdot \vec{n}% ds=0 \end{equation*} Thus \begin{equation*} \iint\limits_{S}\vec{F}\cdot dS=\iint\limits_{S}\vec{F}\cdot \vec{n}ds=\frac{% \pi }{2} \end{equation*} \subsection{Stokes' Theorem} Let $S$\ be a regular surface bounded by a closed curve denoted by $\partial S$ (boundary of S). Let $\overrightarrow{F}$ and $curl$ $\overrightarrow{F}$ be continuous over $S$. Then \vspace{1pt}\qquad \qquad \qquad \qquad \begin{equation*} \int \int_{S}curl\overrightarrow{F}\cdot \vec{n}ds=\int \int_{S}(% \overrightarrow{\nabla }\times \overrightarrow{F})\cdot \vec{n}% ds=\oint_{\partial S}\overrightarrow{F}\cdot d\overrightarrow{r} \end{equation*} Here the direction of integration around $\partial S$ is positive if the region it encloses is to the left when we go round it with our head in the direction of $\vec{n}.$ Example Verify that Stokes' Theorem is true for the vector field $\vec{F}=3y\vec{i}% +4z\vec{j}-6x\vec{k}$ and $S$ is the part of the paraboloid $z=9-x^{2}-y^{2}$ that lies above the $x,y-$plane, oriented upward. \emph{Solution:} $9-x^{2}-y^{2}$\FRAME{dtbpFX}{3.0006in}{1.9989in}{0pt}{}{}{Plot}{\special% {language "Scientific Word";type "MAPLEPLOT";width 3.0006in;height 1.9989in;depth 0pt;display "USEDEF";plot_snapshots FALSE;mustRecompute FALSE;lastEngine "MuPAD";xmin "-3";xmax "3";ymin "-3";ymax "3";xviewmin "-3";xviewmax "3";yviewmin "-3";yviewmax "3";zviewmin "-9";zviewmax "8.98816568047";phi 69;theta 32;plottype 5;axesFont "Times New Roman,12,0000000000,useDefault,normal";constrained TRUE;num-x-gridlines 25;num-y-gridlines 25;plotstyle "wireframe";axesstyle "normal";axestips TRUE;plotshading "XYZ";lighting 0;xis \TEXUX{x};yis \TEXUX{y};var1name \TEXUX{$x$};var2name \TEXUX{$y$};function \TEXUX{$9-x^{2}-y^{2}$};linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";var1range "-3,3";var2range "-3,3";surfaceColor "[linear:XYZ:RGB:0x00ff0000:0x000000ff]";surfaceStyle "Wire Frame";num-x-gridlines 40;num-y-gridlines 40;surfaceMesh "Contour";rangeset"XY";function \TEXUX{$0$};linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";var1range "-3,3";var2range "-3,3";surfaceColor "[linear:XYZ:RGB:0x00ff0000:0x000000ff]";surfaceStyle "Wire Frame";num-x-gridlines 25;num-y-gridlines 25;surfaceMesh "Mesh";VCamFile 'J9JT8T09.xvz';}} For the line integral: The boundary is the circle $z=0,x^{2}+y^{2}=9.$ We parametrize the circle as $x=3\cos \theta ,y=3\sin \theta ,$ \ $0\leq \theta \leq 2\pi .$ Thus \begin{equation*} \vec{r}\left( \theta \right) =3\cos \theta \vec{i}+3\sin \theta \vec{j}\text{ }+0\vec{k}\text{\ \ \ \ }0\leq \theta \leq 2\pi \end{equation*} Then% \begin{eqnarray*} \vec{r}^{\prime }\left( \theta \right) &=&-3\sin \theta \vec{i}+3\cos \theta \vec{j} \\ \vec{F}\left( \theta \right) \cdot \vec{r}^{\prime }\left( \theta \right) &=&\left( 9\sin \theta \vec{i}+0\vec{j}-6\left( 3\cos \theta \right) \vec{k}% \right) \cdot \left( -3\sin \theta \vec{i}+3\cos \theta \vec{j}\right) =-27\sin ^{2}\theta \end{eqnarray*} \begin{equation*} \oint\limits_{\partial S}\vec{F}\cdot d\vec{r}=\int_{0}^{2\pi }\left( -27\sin ^{2}\theta \right) d\theta =-27\pi \end{equation*} For the surface% \begin{equation*} x=r\cos \theta ,\text{ \ }y=r\sin \theta ,\text{ \ }z=9-r^{2},\text{ \ \ }% 0\leq \theta \leq 2\pi ,\text{ \ }0\leq r\leq 3 \end{equation*} \begin{eqnarray*} \vec{r}\left( \theta ,r\right) &=&r\cos \theta \vec{i}+r\sin \theta \vec{j}% +\left( 9-r^{2}\right) \vec{k} \\ \vec{r}\left( \theta ,r\right) &=&\left( r\cos \theta ,r\sin \theta ,9-r^{2}\right) \end{eqnarray*} \begin{eqnarray*} \frac{\partial \vec{r}\left( \theta ,r\right) }{\partial \theta } &=&\left( -r\sin \theta ,r\cos \theta ,0\right) \\ \frac{\partial \vec{r}\left( \theta ,r\right) }{\partial r} &=&\left( \cos \theta ,\sin \theta ,-2r\right) \end{eqnarray*} $\left( \cos \theta ,\sin \theta ,-2r\right) \times \left( -r\sin \theta ,r\cos \theta ,0\right) =\allowbreak \left( 2r^{2}\cos \theta ,2r^{2}\sin \theta ,\left( \cos ^{2}\theta \right) r+\left( \sin ^{2}\theta \right) r\right) $ So \begin{equation*} \vec{r}_{r}\times \vec{r}_{\theta }=2r^{2}\cos \theta \vec{i}+2r^{2}\sin \theta \vec{j}+r\vec{k} \end{equation*} Letting $\theta =0,$ we see that $\vec{r}_{u}\times \vec{r}_{v}=2r^{2}\vec{i}% +r\vec{k},$ which points outward since $r\geq 0.$ Thus we use $\vec{r}% _{u}\times \vec{r}_{v}.$ $\vec{F}=\left( 3y,4z,-6x\right) $ \ \ $\nabla \times \vec{F}=\allowbreak \left( -4,6,-3\right) $% \begin{eqnarray*} curl\vec{F}\cdot \left( \vec{r}_{r}\times \vec{r}_{\theta }\right) &=&\allowbreak \left( -4,6,-3\right) \cdot \allowbreak \left( 2r^{2}\cos \theta ,2r^{2}\sin \theta ,r\right) \\ &=&-8r^{2}\cos \theta +12r^{2}\sin \theta -3r \end{eqnarray*} Thus% \begin{equation*} \int \int_{S}curl\overrightarrow{F}\cdot \vec{n}ds=\int_{0}^{2\pi }\int_{0}^{3}\left( -8r^{2}\cos \theta +12r^{2}\sin \theta -3r\right) drd\theta =-27\pi \end{equation*} \vspace{1pt} Example: Calculate the work done by the force field% \begin{equation*} \vec{F}\left( x,y,z\right) =\left( x^{x}+z^{2}\right) \vec{i}+\left( y^{y}+x^{2}\right) \vec{j}+\left( z^{z}+y^{2}\right) \vec{k} \end{equation*} when a particle moves under its influence around the edge of the part of the sphere $x^{2}+y^{2}+z^{2}=4$ that lies in the first octant, in a counterclockwise direction as viewed from above. \emph{Solution:} Given the form of $\vec{F}$ it is clear that evaluating the line integral that gives the work is non-trivial, if not impossible. We shall use Stokes' Theorem to evaluate the line integral and hence find the work. $\vec{F}$ $=$ $\left( x^{x}+z^{2},y^{y}+x^{2},z^{z}+y^{2}\right) $ \ \ \ $% \nabla \times \vec{F}=\allowbreak \left( 2y,2z,2x\right) =2y\vec{i}+2z\vec{j}% +2x\vec{k}$% \begin{equation*} \int \int_{S}(\overrightarrow{\nabla }\times \overrightarrow{F})\cdot \vec{n}% ds=\oint_{\partial S}\overrightarrow{F}\cdot d\overrightarrow{r} \end{equation*} First we deal with the surface integral by parametrizing the portion of the sphere in the first octant using spherical coordinates. Since the sphere has radius $2,$ $\rho =2.$ Thus% \begin{equation*} x=2\sin \phi \cos \theta ,\text{ \ }y=2\sin \phi \sin \theta ,\text{ \ }% z=2\cos \phi \text{ \ \ }0\leq \phi \leq \frac{\pi }{2},\text{ \ }0\leq \theta \leq \frac{\pi }{2} \end{equation*} Note that the limits on $\phi $ and $\theta $ come from the fact that we are interested only in the part of the sphere in the first octant. As usual% \begin{equation*} \vec{r}\left( \theta ,\phi \right) =2\sin \phi \cos \theta \vec{i}\text{ \ }% +2\sin \phi \sin \theta \vec{j}+2\cos \phi \vec{k}\text{ } \end{equation*} so% \begin{equation*} \vec{r}_{\theta }\times \vec{r}_{\phi }=-4\sin ^{2}\phi \cos \theta \vec{i}% -4\sin ^{2}\phi \sin \theta \vec{j}-4\sin \phi \cos \phi \vec{k} \end{equation*} This normal points "down" (let $\phi =\frac{\pi }{2},\theta =0)$ so we use $-% \vec{r}_{\theta }\times \vec{r}_{\phi },$ which points upward. \vspace{1pt}% \begin{eqnarray*} \int \int_{S}(\overrightarrow{\nabla }\times \overrightarrow{F})\cdot \vec{n}% ds &=&\int \int_{S}(\overrightarrow{\nabla }\times \overrightarrow{F})\cdot \left( -\vec{r}_{\theta }\times \vec{r}_{\phi }\right) ds \\ &=&\int \int_{S}\left( 4\sin \phi \sin \theta \vec{i}+4\cos \phi \vec{j}% +4\sin \phi \cos \theta \vec{k}\right) \cdot \left( 4\sin ^{2}\phi \cos \theta \vec{i}+4\sin ^{2}\phi \sin \theta \vec{j}+4\sin \phi \cos \phi \vec{k% }\right) \\ &=&\int_{0}^{\frac{\pi }{2}}\int_{0}^{\frac{\pi }{2}}\left( 16\sin ^{3}\phi \sin \theta \cos \theta +16\cos \phi \sin ^{2}\phi \sin \theta +16\sin ^{2}\phi \cos \phi \cos \theta \right) d\theta d\phi =16 \end{eqnarray*} \vspace{1pt} \subsection{The Divergence Theorem} Remark: We shall call a surface $S$ \emph{positively oriented} if the unit normal $\vec{n}$ is an outer normal; otherwise, $S$ is \emph{negatively oriented}. \vspace{1pt} Theorem: Suppose $S$ is a regular, positively oriented, closed surface, and that $\overrightarrow{F}$ and $div$ $\overrightarrow{F}$ are continuous over $S$ and the region $V$ is enclosed by $S$. \vspace{1pt} Then \begin{equation*} \int \int_{S}\overrightarrow{F}\cdot d\vec{S}=\int \int_{S}\overrightarrow{F}% \cdot \overrightarrow{n}ds=\int \int \int_{V}div\overrightarrow{F}dv=\int \int \int_{V}\nabla \cdot \overrightarrow{F}dv \end{equation*} \vspace{1pt} where $\overrightarrow{n}$ is the \textit{outward }normal to $S$. Example: Verify that the Divergence Theorem is true for the vector field $% \vec{F}=3x\vec{i}+xy\vec{j}+2xz\vec{k}$ and $V$ is the cube bounded by the planes $x=0,x=1,y=0,y=1,z=0,z=1.$ \emph{Solution:} Since $div\vec{F}=3+x+2x=3+3x,$ then% \begin{equation*} \int \int \int_{V}\nabla \cdot \overrightarrow{F}dv=\int_{0}^{1}\int_{0}^{1}% \int_{0}^{1}\left( 3x+3\right) dxdydz=\frac{9}{2} \end{equation*} There are six faces to the cube. Face $x=0,$ then $\vec{n}=-\vec{i}$, so $\vec{F}\cdot \vec{n}=3x=0$ Face $x=1,$ then $\vec{n}=\vec{i},$ $\vec{F}\cdot \vec{n}=3x=3$, so $% \iint\limits_{face\text{ }x=1}\overrightarrow{F}\cdot \overrightarrow{n}% ds=\iint\limits_{face\text{ }x=1}3ds=3\times $area of face$=3$ \vspace{1pt} Face $y=0,\vec{n}=-\vec{j},$ \ $\vec{F}\cdot \vec{n}=-xy=0$ \vspace{1pt} Face $y=1,\vec{n}=\vec{j},$ \ $\vec{F}\cdot \vec{n}=xy=x$ so $\int \int_{face% \text{ }y=1}\overrightarrow{F}\cdot \overrightarrow{n}ds=\int_{0}^{1}% \int_{0}^{1}xdxdz=\allowbreak \frac{1}{2}$ \vspace{1pt} Face $z=0,\vec{n}=-\vec{k},$ $\overrightarrow{F}\cdot \overrightarrow{n}% =-2xz=0$ \vspace{1pt} Face $z=1,\vec{n}=\vec{k},$ \ $\overrightarrow{F}\cdot \overrightarrow{n}% =2xz=2x$ so $\int \int_{face\text{ }z=1}\overrightarrow{F}\cdot \overrightarrow{n}ds=\int_{0}^{1}\int_{0}^{1}2xdxdy=\allowbreak 1$ Thus \begin{equation*} \int \int_{S}\overrightarrow{F}\cdot \overrightarrow{n}ds=0+3+0+\frac{1}{2}% +0+1=\frac{9}{2} \end{equation*} as before. \vspace{1pt} Example Use the Divergence Theorem to calculate the surface integral $% \iint\limits_{S}\vec{F}\cdot d\vec{S}$ where $\vec{F}\left( x,y,z\right) =x^{3}\vec{i}+y^{3}\vec{j}+z^{3}\vec{k},$ and $S$ is the sphere $% x^{2}+y^{2}+z^{2}=1$ \emph{Solution:} $div\vec{F}=3\left( x^{2}+y^{2}+z^{2}\right) $ so% \begin{equation*} \iint\limits_{S}\vec{F}\cdot d\vec{S}=\iiint\limits_{V}3\left( x^{2}+y^{2}+z^{2}\right) dV \end{equation*} Switching to spherical coordinates we have since \begin{equation*} dV=\rho ^{2}\sin \phi d\rho d\theta d\phi \end{equation*} and $x^{2}+y^{2}+z^{2}=\rho ^{2}$ \begin{eqnarray*} \iint\limits_{S}\vec{F}\cdot d\vec{S} &=&\iiint\limits_{V}3\left( x^{2}+y^{2}+z^{2}\right) dV \\ &=&\int_{0}^{\pi }\int_{0}^{2\pi }\int_{0}^{1}3\rho ^{4}\sin \phi d\rho d\theta d\phi =\frac{12}{5}\pi \end{eqnarray*} \end{document} %%%%%%%%%%%%%%%%%%%%%% End /document/surf_rev.tex %%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%% Start /document/J9JT8Y0A.xvz 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