\hfill \thepage} %} \input{tcilatex} \begin{document} \section{MA227 \ Surface Integrals} \subsection{Parametrically Defined Surfaces} We discussed earlier the concept of $\int \int_{S}f(x,y,z)ds$ where $S$ is given by $z=\vartheta (x,y)$ . We had \vspace{1pt} \qquad \[ \int \int\limits_{S}fds=\int \int_{R}f(x,y,\vartheta (x,y))[1+\vartheta _{x}^{2}+\vartheta _{y}^{2}]^{\frac{1}{2}}dA \]% where $R$ is the projection of $S$ onto the $x,y$ - plane. We shall now develop a generalization of this concept. \vspace{1pt} There are three common ways of defining a surface: \vspace{1pt} I. \begin{equation} z=\vartheta (x,y) \tag{$\left( 1\right) $} \end{equation}% as above. Here $\vartheta $ must be a single-valued, continuous function defined on a region of the plane. \vspace{1pt} II. Often surfaces are represented by equations of the form \begin{equation} F(x,y,z)=0 \tag{$\left( 2\right) $} \end{equation} If $(x_{0},y_{0},z_{0})$ is a point on such a surface, we can in many cases represent the portion of the surface near $(x_{0},y_{0},z_{0})$ in a form analogous to $(1)$ by solving $(2)$ for $x,y,$ or $z$ in terms of the other two variables. \vspace{1pt} III. It is frequently convenient to describe a surface by a \emph{parametric} representation. \vspace{1pt} Example:% \[ x=a\sin u\cos v\qquad y=a\sin u\sin v.\qquad z=a\cos u \] Here $u$ and $v$ are independent parameters. This represents a sphere whose equation is \[ x^{2}+y^{2}+z^{2}=a^{2} \] This equation is gotten by elimination of $u$ and $v$. Note that $u$ and $v$ are the spherical coordinates $\phi $ and $\theta $ respectively. \vspace{1pt} The set of equations \begin{center} \qquad \qquad \begin{equation} x=x(u,v)\qquad y=y(u,v)\qquad z=z(u,v)\qquad \tag{$\left( 3\right) $} \end{equation} \end{center} \vspace{1pt} where $u$ and $v$ are parameters represents an arbitrary surface. This can be seen by eliminating $u$ and $v$ from $(3)$, a procedure that leads to an equation of the form $F(x,y,z)=0$ which is case II. \vspace{1pt} In terms of the radius vector $\overrightarrow{r}=x\overrightarrow{i}+y% \overrightarrow{j}+z\overrightarrow{k}$ equation (3) for the surface may be written as \vspace{1pt}\qquad \qquad \qquad \qquad \[ \overrightarrow{r}=\overrightarrow{r}(u,v)=x(u,v)\overrightarrow{i}+y(u,v)% \overrightarrow{j}+z(u,v)\overrightarrow{k} \] \vspace{1pt} From the parametric equations for a surface it is possible to establish a formula for $ds$, the element of surface area. In general, $ds$ is obtained by calculating the area between the curves corresponding to: \vspace{1pt}\qquad \qquad \qquad \qquad \[ u=u_{0},\qquad u=u_{0}+du,\qquad v=v_{0}andv=v_{0}+dv. \] For infinitesimal areas this element will be essentially planar and have area $ds=|A\overrightarrow{B}\times A\overrightarrow{C}|$ , where the vectors are the sides of the differential parallelogram shown in the diagram. \vspace{1pt} \FRAME{dtbpF}{176.5pt}{124.9375pt}{0pt}{}{}{Figure }{\special{language "Scientific Word";type "GRAPHIC";maintain-aspect-ratio TRUE;display "USEDEF";valid_file "T";width 176.5pt;height 124.9375pt;depth 0pt;original-width 448.6875pt;original-height 316.1875pt;cropleft "0.032365";croptop "1.025528";cropright "1.032365";cropbottom "0.025528";tempfilename 'MV6KTT00.bmp';tempfile-properties "XPR";}}\vspace{% 1pt} \vspace{1pt}\FRAME{dtbpF}{229.0625pt}{124.9375pt}{0pt}{}{}{Figure }{\special% {language "Scientific Word";type "GRAPHIC";maintain-aspect-ratio TRUE;display "USEDEF";valid_file "T";width 229.0625pt;height 124.9375pt;depth 0pt;original-width 542pt;original-height 293.625pt;cropleft "0";croptop "1";cropright "1";cropbottom "0";tempfilename 'MV6KTT01.bmp';tempfile-properties "XPR";}} \vspace{1pt} \begin{eqnarray*} A &=&\overrightarrow{r}(u_{0},v_{0})\qquad \\ B &=&\overrightarrow{r}(u_{0}+du,v_{0})=\overrightarrow{r}(u_{0},v_{0})+% \dfrac{\partial \overrightarrow{r}}{\partial u}(u_{0},v_{0})du+\cdots \\ C &=&\overrightarrow{r}(u_{0},v_{0}+dv)=\overrightarrow{r}(u_{0},v_{0})+% \dfrac{\partial \overrightarrow{r}}{\partial v}(u_{0},v_{0})dv+\cdots \end{eqnarray*} \qquad Thus \[ A\overrightarrow{B}=\dfrac{\partial \overrightarrow{r}}{\partial u}du\qquad A% \overrightarrow{C}=\dfrac{\partial \overrightarrow{r}}{\partial v}dv \] \ $\Rightarrow $ \ \[ ds=|\dfrac{\partial \overrightarrow{r}}{\partial u}\times \dfrac{\partial \overrightarrow{r}}{\partial v}|dudv \] Hence, in general, we have for a surface given by \qquad \qquad \[ x=x(u,v)\qquad y=y(u,v)\qquad z=z(u,v) \]% \ \ \ that \[ \int \int_{S}f(x,y,z)ds=\int \int_{G}f(u,v)|\overrightarrow{r}_{u}\times \overrightarrow{r}_{v}|dudv, \] \vspace{1pt} where $G$ is the image of the surface $S$ in the $u,v$ -plane. \vspace{1pt} Suppose the surface $S$ is given by the representation $z=\vartheta (x,y)$ (case I). Let \vspace{1pt}\qquad \qquad \[ x=u,\qquad y=v\ \Rightarrow \ z=\vartheta (u,v)\ \] \vspace{1pt} Then% \[ \overrightarrow{r}(u,v)=u\overrightarrow{i}+v\overrightarrow{j}+\vartheta (u,v)\overrightarrow{k} \]% also represents the surface. Thus \vspace{1pt}\qquad \qquad \[ \overrightarrow{r}_{u}=\overrightarrow{i}+\vartheta _{u}\overrightarrow{k}% ;\qquad \overrightarrow{r}_{v}=\overrightarrow{j}+\vartheta _{v}% \overrightarrow{k}; \]% and$\qquad \qquad $% \[ \overrightarrow{r_{u}}\times \overrightarrow{r_{v}}=\overrightarrow{k}% -\vartheta _{u}\vec{i}-\vartheta _{v}\vec{j} \] \vspace{1pt} so% \[ ds=|\overrightarrow{r}_{u}\times \overrightarrow{r_{v}}|dudv=[1+\vartheta _{u}^{2}+\vartheta _{v}^{2}]^{\frac{1}{2}}dudv \]% But since $u=x,$ $v=y$ we get \vspace{1pt} \[ ds=[1+\vartheta _{x}^{2}+\vartheta _{y}^{2}]^{\frac{1}{2}}dxdy \] as before. \begin{example} \vspace{1pt} \end{example} We shall find the surface area of a sphere of radius $a$ centered at the origin. The equation of the sphere is \[ x^{2}+y^{2}+z^{2}=a^{2} \]% In spherical coordinates the sphere is given by \vspace{1pt}\qquad \[ x=a\sin u\cos v\qquad y=a\sin u\sin v\qquad z=a\cos u \] \vspace{1pt} $\Rightarrow \qquad $% \[ \overrightarrow{r}=a\sin u\cos v\overrightarrow{i}+a\sin u\sin v% \overrightarrow{j}+a\cos u\overrightarrow{k} \] \vspace{1pt}Hence \qquad \qquad \[ \overrightarrow{r_{u}}\times \overrightarrow{r_{v}}=a^{2}(\sin ^{2}u\cos v% \overrightarrow{i}+\sin ^{2}u\sin v\overrightarrow{j}+\sin u\cos u% \overrightarrow{k}) \] \vspace{1pt} $\Rightarrow \qquad $% \[ |\overrightarrow{r_{u}}\times \overrightarrow{r_{v}}|=a^{2}\sin u \]% and$\qquad $% \[ ds=a^{2}\sin ududv \] \vspace{1pt} Thus \[ \int \int_{S}ds=\int \int_{S}a^{2}\sin ududv=\int_{0}^{2\pi }\int_{0}^{\pi }a^{2}\sin \phi d\phi d\theta =4\pi a^{2}=\text{surface area of a sphere.} \] \vspace{1pt} \vspace{1pt} \subsection{Surface Elements} Suppose that $R$\ is a closed rectangular region in the $u,v-$ plane, where $% a\leq u\leq b$ , $c\leq v\leq d$ . Then the equations $x=x(u,v),$ \ $% y=y(u,v),$ \ $z=z(u,v),$ where $x,y,z$ are continuous, define a set $S$ which is part of a surface in $x,y,z-$ space. If the functions $x,y,z$ are also 1-1, i.e. distinct points of $R$ are not mapped into the same point of $% S$, then the points of $S$ in $x,y,z-$ space comprise a \emph{simple surface element}. \ \ A simple surface element may be thought of as any configuration which may be obtained from a rectangular plane region by continuous deformation (bending, twisting, stretching, shrinking) without tearing and without bringing together any points which were originally distinct. \vspace{1pt} If $S$ is a simple surface element corresponding to a rectangular region $R$ in the $u,v-$ plane, the points of $S$ which correspond to the boundary of $% R $ form what is called the boundary $S$. Other points of $S$ are called interior points. \vspace{1pt} All surfaces may be thought of as being built up out of simple surface elements by matching together portions of the edges of the elements. The \emph{boundary} of a surface consists of the \emph{unmatched} edges of its surface elements. If there are no unmatched edges, there is no boundary. For example, a hemisphere has a boundary consisting of its equatorial rim. An entire sphere, an ellipsoid, and the surface of a cube are examples of surfaces without boundary. \vspace{1pt} A surface is smooth if the functions which parametrize it are continuously differentiable. If a surface is smooth and has no boundary, it is called a \emph{smooth surface} \emph{without boundary}. If a surface is given by $% F(x,y,z)=0$, then the surface is smooth without boundary if $\nabla F\neq 0$ for all $x,y,z$ on the surface. \vspace{1pt} Example: Consider the surface \[ F(x,y,z)=4x^{2}+9y^{2}-2z^{2}-8=0 \] Then \qquad \[ \nabla F=8x\overrightarrow{i}+18y\overrightarrow{j}-4z\overrightarrow{k} \] and $\nabla F=0$ \ $\Rightarrow $ \ $x=y=z=0$. But $(0,0,0)$ is not on this surface. \ $\Rightarrow $ $F$ is smooth without boundary. \vspace{1pt} \subsection{Surface Integrals} \vspace{1pt} \begin{example} \vspace{1pt} \end{example} Evaluate $\int \int_{S}f(x,y,z)ds$ where $f=x^{2}$ and $S$ is the part of the cone \vspace{1pt}% \[ z^{2}=x^{2}+y^{2} \] between the planes $z=1$ and $z=2$. \vspace{1pt} We shall use spherical coordinates \[ x=\rho \sin \phi \cos \theta \ ,y=\rho \sin \phi \sin \theta ,z=\rho \cos \phi . \] In spherical coordinates the equation of the cone is $\phi =\dfrac{\pi }{4}$% . Letting $u=\theta $ , $v=\rho $ \ $\Rightarrow $ we have for $x,y,$ and $z$ on the surface of the cone that \vspace{1pt}\vspace{1pt}\qquad \qquad \[ x(u,v)=x(\theta ,\rho )=\dfrac{\sqrt{2}}{2}\rho \cos \theta ;\ y(u,v)=y(\theta ,\rho )=\dfrac{\sqrt{2}}{2}\rho \sin \theta ;\ z=\dfrac{% \sqrt{2}}{2}\rho \] where $0\leq \theta \leq 2\pi $ and $1\leq z\leq 2$ \ $\Rightarrow $ \ $% \sqrt{2}\leq \rho \leq 2\sqrt{2}$ \vspace{1pt} $\Rightarrow $ \ \[ \overrightarrow{r}=x\overrightarrow{i}+y\overrightarrow{j}+z\overrightarrow{k% }=\dfrac{\sqrt{2}}{2}\rho \cos \theta \overrightarrow{i}+\dfrac{\sqrt{2}}{2}% \rho \sin \theta \overrightarrow{j}+\dfrac{\sqrt{2}}{2}\rho \overrightarrow{k% } \] \vspace{1pt} $\Rightarrow $ \[ \ \overrightarrow{r_{u}}=\overrightarrow{r_{\theta }}=-\dfrac{\sqrt{2}}{2}% \rho \sin \theta \overrightarrow{i}+\dfrac{\sqrt{2}}{2}\rho \cos \theta \overrightarrow{j} \] \vspace{1pt} $\Rightarrow $ \ \[ \overrightarrow{r_{v}}=\overrightarrow{r_{\rho }}=\dfrac{\sqrt{2}}{2}\cos \theta \overrightarrow{i}+\dfrac{\sqrt{2}}{2}\sin \theta \overrightarrow{j}+% \dfrac{\sqrt{2}}{2}\vec{k} \] \vspace{1pt} $\Rightarrow $ \ \[ \overrightarrow{r_{\theta }}\times \overrightarrow{r_{\rho }}=\frac{1}{2}% \rho \lbrack \cos \theta \overrightarrow{i}+\sin \theta \overrightarrow{j}-% \overrightarrow{k}]\ \text{\ \ \ \ and}\ \text{\ \ \ \ }|\overrightarrow{% r_{\theta }}\times \overrightarrow{r_{\rho }}|=\dfrac{\sqrt{2}}{2}\rho \] \vspace{1pt} \begin{eqnarray*} \int \int_{S}x^{2}ds &=&\int_{\sqrt{2}}^{2\sqrt{2}}\int_{0}^{2\pi }\left( \frac{1}{2}\rho ^{2}\cos ^{2}\theta \right) \left( \frac{\sqrt{2}}{2}\rho \right) d\theta d\rho \\ &=&\frac{\sqrt{2}}{8}\int_{\sqrt{2}}^{2\sqrt{2}}\rho ^{3}\left( \theta +% \dfrac{\sin 2\theta }{2}\right) \left| _{0}^{2\pi }\right. d\rho =\frac{15}{4% }\sqrt{2\pi } \end{eqnarray*} \vspace{1pt} \begin{example} \vspace{1pt} \end{example} Evaluate the integral of \[ f\left( x,y,z\right) =\left( x^{2}+y^{2}\right) z \] over the upper half of the sphere of radius $1$ centered at the origin. We shall use spherical coordinates to parametrize the hemisphere. Since $% \rho =1$, we have% \[ x\left( \phi ,\theta \right) =\sin \phi \cos \theta ,\text{ \ \ }y\left( \phi ,\theta \right) =\sin \phi \sin \theta ,\text{ \ \ \ }z\left( \phi ,\theta \right) =\cos \phi \] Thus% \[ \vec{r}\left( \phi ,\theta \right) =\sin \phi \cos \theta \vec{i}+\sin \phi \sin \theta \vec{j}+\cos \phi \vec{k} \] where $0\leq \phi \leq \frac{\pi }{2}$ and $0\leq \theta \leq 2\pi .$ Then% \begin{eqnarray*} \vec{r}_{\theta }\left( \phi ,\theta \right) &=&-\sin \phi \sin \theta \vec{i% }+\sin \phi \cos \theta \vec{j} \\ \vec{r}_{\phi }\left( \phi ,\theta \right) &=&\cos \phi \cos \theta \vec{i}% +\cos \phi \sin \theta \vec{j}-\sin \phi \vec{k} \end{eqnarray*} Hence% \[ \left| \vec{r}_{\theta }\times \vec{r}_{\rho }\right| =\sin \phi \] Therefore% \begin{eqnarray*} \iint_{S}f\left( x,y,z\right) ds &=&\int_{0}^{2\pi }\int_{0}^{\frac{\pi }{2}% }\left( \sin ^{2}\phi \cos ^{2}\theta +\sin ^{2}\phi \sin ^{2}\theta \right) \cos \phi \sin \phi d\phi d\theta \\ &=&\frac{\pi }{2} \end{eqnarray*} \vspace{1pt}Remark: Very often one is interested in an integral of the form \[ \int \int_{S}\overrightarrow{F}\cdot \overrightarrow{n}ds \] where $\overrightarrow{n}$ is a unit normal (perpendicular) vector to the surface $S$ pointing in the outward direction. From the discussion above it follows that the vectors $\overrightarrow{r_{u}}$ and $\overrightarrow{r_{v}} $ are both in the ``plane'' of the surface. Thus $\overrightarrow{r_{u}}% \times \overrightarrow{r_{v}}$ is $\bot $ to the surface $S$. Hence \vspace{1pt} \qquad \qquad \[ \pm \dfrac{\overrightarrow{r_{u}}\times \overrightarrow{r_{v}}}{|% \overrightarrow{r_{u}}\times \overrightarrow{r_{v}}|}\ \text{is a unit normal.} \] We choose the appropriate sign (either + or - ) which makes this unit vector outward. One can select an appropriate point on the surface and see if $+$ $% \ \dfrac{\overrightarrow{r_{u}}\times \overrightarrow{r_{v}}}{|% \overrightarrow{r_{u}}\times \overrightarrow{r_{v}}|}$\ \ is inward or outward. If it is inward, then use $-$ \ $\dfrac{\overrightarrow{r_{u}}\times \overrightarrow{r_{v}}}{|\overrightarrow{r_{u}}\times \overrightarrow{r_{v}}|% }$ . Note that \vspace{1pt} \vspace{1pt}% \begin{eqnarray*} \int \int_{S}\overrightarrow{F}\cdot \overrightarrow{n}ds &=&\int \int_{D}% \overrightarrow{F}\cdot \left( \dfrac{\overrightarrow{r_{u}}\times \overrightarrow{r_{v}}}{|\overrightarrow{r_{u}}\times \overrightarrow{r_{v}}|% }\right) (|\overrightarrow{r_{u}}\times \overrightarrow{r_{v}}|)dudv \\ &=&\int \int_{D}\overrightarrow{F}\cdot (\overrightarrow{r_{u}}\times \overrightarrow{r_{v}})dudv \end{eqnarray*} \vspace{1pt} \qquad \qquad \qquad $\qquad \qquad \qquad $ Thus, unless one is asked specifically for the unit vector $\overrightarrow{n% }$ , it is not necessary to calculate $|\overrightarrow{r_{u}}\times \overrightarrow{r_{v}}|$. \begin{example} \vspace{1pt} \end{example} Let $R$ be the region bounded by the cylinder $x^{2}+y^{2}=1$ and the planes $z=0$ and $z=x+2$. Let $S$ be the entire boundary of $R$. Find the value of $% \int \int_{S}\overrightarrow{F}\cdot \overrightarrow{n}ds$ where $% \overrightarrow{n}$ is the outward directed unit normal on $S$ and \[ \overrightarrow{F}=2x\overrightarrow{i}-3y\overrightarrow{j}+z% \overrightarrow{k}. \] \vspace{1pt} \FRAME{dtbpF}{169.5pt}{136pt}{0pt}{}{}{Figure }{\special{language "Scientific Word";type "GRAPHIC";maintain-aspect-ratio TRUE;display "USEDEF";valid_file "T";width 169.5pt;height 136pt;depth 0pt;original-width 496.875pt;original-height 397.5pt;cropleft "0";croptop "1";cropright "1";cropbottom "0";tempfilename 'MV6KTT02.bmp';tempfile-properties "XPR";}} \vspace{1pt} Now $S$ is composed of $S_{1},S_{2},$ and $S_{3}$. On $S_{1}$ \ $\overrightarrow{n}=-\overrightarrow{k}$ \ $\Rightarrow $ \ $% \overrightarrow{F}\cdot \overrightarrow{n}=-z$. But on $z=0$ \ on $S_{1}$ \ $% \Rightarrow $ \ $\overrightarrow{F}\cdot \overrightarrow{n}=0$ \ $% \Rightarrow $ \ \[ \int \int_{S_{1}}\overrightarrow{F}\cdot \overrightarrow{n}ds=0 \] On $S_{3}$ \ $z=x+2$ \ $\Rightarrow $ we parametrize as $x=u\qquad y=v\qquad z=u+2$ \vspace{1pt} \qquad \qquad \[ \overrightarrow{r}=x\overrightarrow{i}+y\overrightarrow{j}+z\overrightarrow{k% }=u\overrightarrow{i}+v\overrightarrow{j}+(u+2)\overrightarrow{k} \] \vspace{1pt} \qquad \qquad \[ \overrightarrow{r_{u}}=\overrightarrow{i}+\overrightarrow{k}\qquad \overrightarrow{r_{v}}=\overrightarrow{j}\qquad \Rightarrow \ \overrightarrow{r_{u}}\times \overrightarrow{r_{v}}=\overrightarrow{k}-% \overrightarrow{i}\qquad \]% This is outer \vspace{1pt} \qquad $\Rightarrow $ \ \ \ \[ \overrightarrow{F}\cdot \left( \overrightarrow{r_{u}}\times \overrightarrow{% r_{v}}\right) =-2x+z=-2u+u+2=-u+2 \] so that \vspace{1pt}\qquad \qquad \[ \int \int_{S_{3}}\overrightarrow{F}\cdot \overrightarrow{n}ds=\int \int_{G}(-u+2)dudv \] Where $G$ is the projection of $S_{3}$ in the $u,v-$ plane. But since $u=x,$ $\ v=y$ and the plane $z=x+2$ slices the cylinder $x^{2}+y^{2}=1$, we see that $G$ is the interior of the circle $x^{2}+y^{2}\leq 1$. Thus on $S_{3}$ we have \vspace{1pt} \qquad \qquad \begin{eqnarray*} \int \int_{S_{3}}\overrightarrow{F}\cdot \overrightarrow{n}ds &=&\int \int_{x^{2}+y^{2}\leq 1}(-x+2)dA \\ &=&-\int_{0}^{2\pi }\int_{0}^{1}r\cos \theta rdrd\theta +2\int \int_{x^{2}+y^{2}\leq 1}dA \\ &=&-\frac{1}{3}\int_{0}^{2\pi }\cos \theta d\theta +2\pi =2\pi \end{eqnarray*} \vspace{1pt} \vspace{1pt} On $S_{2}$ we shall use cylindrical coordinates $x=r\cos \theta \qquad y=r\sin \theta \qquad z=z$ Since our cylinder is $x^{2}+y^{2}=1$ \ $\Rightarrow $ \ $r=1$ \ $% \Rightarrow $ \vspace{1pt} \[ \overrightarrow{r}=\cos \theta \overrightarrow{i+}\sin \theta \overrightarrow{j}+z\overrightarrow{k} \]% \ where $0\leq z\leq x+2=\cos \theta +2$, and $0\leq \theta \leq 2\pi .$ Taking $u=\theta \qquad v=z$ here, we have \vspace{1pt}\qquad \qquad \[ \overrightarrow{r_{\theta }}=-\sin \theta \overrightarrow{i}+\cos \theta \overrightarrow{j}\qquad \overrightarrow{r_{z}}=\overrightarrow{k} \] \vspace{1pt} $\Rightarrow \qquad $% \[ \overrightarrow{r_{\theta }}\times \overrightarrow{r_{z}}=\cos \theta \overrightarrow{i}+\sin \theta \overrightarrow{j}\ \Rightarrow \ |% \overrightarrow{r_{\theta }}\times \overrightarrow{r_{z}}|=1 \] Thus we may use $\overrightarrow{N}=\cos \theta \overrightarrow{i}+\sin \theta \overrightarrow{j}$. This vector is outward, since $\theta =0^{\circ } $ gives $\vec{n}=\vec{i}.$ \vspace{1pt}\vspace{1pt}\qquad \[ \overrightarrow{F}\cdot \overrightarrow{N}=(2\cos \theta \overrightarrow{i}% -3\sin \theta \overrightarrow{j}+z\overrightarrow{k})\cdot \overrightarrow{N}% =2\cos ^{2}\theta -3\sin ^{2}\theta \] Hence \ \begin{eqnarray*} \int \int_{S_{2}}\overrightarrow{F}\cdot \overrightarrow{n}ds &=&\int_{0}^{2\pi }\int_{0}^{2+\cos \theta }(2\cos ^{2}\theta -3\sin ^{2}\theta )dzd\theta \\ &=&\int_{0}^{2\pi }\int_{0}^{2+\cos \theta }(2-5\sin ^{2}\theta )dzd\theta =-2\pi \end{eqnarray*} \vspace{1pt} \qquad \qquad \qquad \qquad \qquad $\qquad \qquad $ Thus we have finally \vspace{1pt} \[ \int \int_{S}\overrightarrow{F}\cdot \overrightarrow{n}ds=\left( \int \int_{S_{1}}+\int \int_{S_{2}}+\int \int_{S_{3}}\right) \overrightarrow{F}% \cdot \overrightarrow{n}ds=0+2\pi -2\pi =0. \] \vspace{1pt}Remark: Stewart uses the notation% \[ \iint_{S}\vec{F}\cdot d\vec{S}=\iint_{S}\vec{F}\cdot \vec{n}ds \] for the surface integral of $\vec{F}$ over a surface $S.$ He also calls the $% \iint_{S}\vec{F}\cdot d\vec{S}$ the \textbf{flux} of $\vec{F}$ over $S.$ \begin{example} \vspace{1pt} \end{example} Parametrize the surface $S$ that is the part of the paraboloid \[ x=y^{2}+z^{2} \] that lies between the planes $x=4$ and $x=0,$ and give an expression for \[ \iint_{S}xds \] Sketch the surface $S.$ \emph{Solution:} \FRAME{dtbpFX}{3.0009in}{1.9995in}{0pt}{}{}{Plot}{\special{language "Scientific Word";type "MAPLEPLOT";width 3.0009in;height 1.9995in;depth 0pt;display "USEDEF";plot_snapshots TRUE;mustRecompute FALSE;lastEngine "MuPAD";xmin "0";xmax "4";ymin "-2";ymax "2";zmin "-2";zmax "2";xviewmin "0";xviewmax "4";yviewmin "-2";yviewmax "2";zviewmin "-2";zviewmax "2";phi 45;theta 45;plottype 18;axesFont "Times New Roman,12,0000000000,useDefault,normal";num-x-gridlines 10;num-y-gridlines 10;num-z-gridlines 10;plotstyle "wireframe";axesstyle "normal";axestips FALSE;plotshading "XYZ";lighting 0;xis \TEXUX{x};yis \TEXUX{y};zis \TEXUX{z};var1name \TEXUX{$x$};var2name \TEXUX{$y$};var3name \TEXUX{$z$};function \TEXUX{$x-y^{2}-z^{2}=0$};linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";var1range "0,4";var2range "-2,2";var3range "-2,2";surfaceColor "[linear:XYZ:RGB:0x00ff0000:0x000000ff]";surfaceStyle "Wire Frame";num-x-gridlines 15;num-y-gridlines 15;num-z-gridlines 15;surfaceMesh "Mesh";rangeset"XYZ";VCamFile 'MV6KTU0E.xvz';valid_file "T";tempfilename 'MV6KTT03.wmf';tempfile-properties "XPR";}} Let \[ \text{ \ }y=u\sin v,\text{ }z=u\cos v,\text{ \ }x=u^{2} \] where $0\leq v\leq 2\pi ,$ and $0\leq x\leq 4$ implies $0\leq u\leq 2.$ \[ \vec{r}\left( u,v\right) =u^{2}\vec{i}+u\sin v\vec{j}+u\cos v\vec{k} \] so% \begin{eqnarray*} \vec{r}_{u} &=&2u\vec{i}+\sin v\vec{j}+\cos v\vec{k} \\ \vec{r}_{v} &=&u\cos v\vec{j}-u\sin v\vec{k} \end{eqnarray*} \begin{eqnarray*} \vec{r}_{u}\times \vec{r}_{v} &=&\left\vert \begin{array}{ccc} \vec{i} & \vec{j} & \vec{k} \\ 2u & \sin v & \cos v \\ 0 & u\cos v & -u\sin v% \end{array}% \right\vert \\ &=&2\vec{j}u^{2}\sin v+2\vec{k}u^{2}\cos v+\vec{i}\left( -\left( \sin ^{2}v\right) u-\left( \cos ^{2}v\right) u\right) \\ &=&-u\vec{i}+2u^{2}\left( \sin v\right) \vec{j}+-2u^{2}\cos v\vec{k} \end{eqnarray*} : $\allowbreak $ Thus% \begin{eqnarray*} \left| \vec{r}_{u}\times \vec{r}_{v}\right| &=&\sqrt{4u^{4}\cos ^{2}v+4u^{4}\sin ^{2}v+u^{2}} \\ &=&u\sqrt{4u^{2}+1} \end{eqnarray*} Thus \begin{eqnarray*} \iint_{S}xds &=&\iint_{0\leq y^{2}+z^{2}\leq 4}x\left\vert \vec{r}_{u}\times \vec{r}_{v}\right\vert dudv \\ &=&\int_{0}^{2\pi }\int_{0}^{2}u^{2}\left( u\sqrt{4u^{2}+1}\right) dudv=% \frac{391}{60}\sqrt{17}\pi +\frac{1}{60}\pi \end{eqnarray*} \begin{example} 5 page 956 in Stewart \end{example} Evaluate% \[ \iint_{S}\vec{F}\cdot d\vec{S} \] where \[ \vec{F}\left( x,y,z\right) =y\vec{i}+x\vec{j}+z\vec{k} \] and $S$ if the boundary of the solid region $E$ enclosed by the paraboloid $% z=1-x^{2}-y^{2}$ and the plane $z=0.$ \vspace{1pt}\emph{Solution:} The graph of the surface is shown below. \FRAME{dtbpFX}{3in}{2.0003in}{0pt}{}{}{Plot}{\special{language "Scientific Word";type "MAPLEPLOT";width 3in;height 2.0003in;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 "1.03946";viewset"XYZ";rangeset"XYZ";phi 86;theta 46;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};zis \TEXUX{z};var1name \TEXUX{$x$};var2name \TEXUX{$y$};var3name \TEXUX{$z$};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:0x00ff00ff:0x000000ff]";surfaceStyle "Wire Frame";num-x-gridlines 40;num-y-gridlines 40;surfaceMesh "Mesh";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:0x00ff0000:0x00008000]";surfaceStyle "Wire Frame";num-x-gridlines 25;num-y-gridlines 25;surfaceMesh "Mesh";VCamFile 'MV6KTU0D.xvz';}} The closed surface $S$ consists of a parabolic top surface $S_{1}$ and a circular bottom surface $S_{2}:$ $x^{2}+y^{2}\leq 1,$ $z=0.$ \vspace{1pt} We may parametrize the surface $S_{1}$ as% \[ x=u,\text{ \ \ }y=v,\text{ \ \ }z=1-u^{2}-v^{2} \] Then \[ \vec{r}\left( u,v\right) =u\vec{i}+v\vec{j}+\left( 1-u^{2}-v^{2}\right) \vec{% k} \] or% \[ \vec{r}\left( u,v\right) =\left( u,v,1-u^{2}-v^{2}\right) \] Thus \ \begin{eqnarray*} \frac{\partial \vec{r}\left( u,v\right) }{\partial u} &=&\left( 1,0,-2u\right) \\ \frac{\partial \vec{r}\left( u,v\right) }{\partial v} &=&\left( 0,1,-2v\right) \end{eqnarray*} Hence% \[ \vec{r}_{u}\times \vec{r}_{v}=\left( 1,0,-2u\right) \times \left( 0,1,-2v\right) =\allowbreak \left( 2u,2v,1\right) =2u\vec{i}+2v\vec{j}+\vec{k% } \] The projection of $S_{1}$ onto the $u,v-$plane, which is this case is the $% x,y-$plane, since $x=u$ and $y=v,$ is the circle $D:$ $\ x^{2}+y^{2}\leq 1.$ Thus using $x$ and $y$ instead of $u$ and $v$ we have% \begin{eqnarray*} \iint_{S_{1}}\vec{F}\cdot d\vec{S} &=&\iint_{D}\left( y\vec{i}+x\vec{j}+z% \vec{k}\right) \cdot \left( 2x\vec{i}+2y\vec{j}+\vec{k}\right) dA \\ &=&\iint_{D}\left( y\vec{i}+x\vec{j}+\left( 1-x^{2}-y^{2}\right) \vec{k}% \right) \cdot \left( 2x\vec{i}+2y\vec{j}+\vec{k}\right) dA \\ &=&\iint_{x^{2}+y^{2}\leq 1}\left( 4xy+1-x^{2}-y^{2}\right) dA \end{eqnarray*} \vspace{1pt} Since we are integrating over a circle of radius $1$ centered at the origin, we switch to polar coordinates and have% \[ \iint_{S_{1}}\vec{F}\cdot d\vec{S}=\int_{0}^{2\pi }\int_{0}^{1}\left( 4r^{2}\cos \theta \sin \theta +1-r^{2}\right) rdrd\theta =\frac{1}{2}\pi \] Now on $S_{2}$ $\ \ \ \ \vec{n}=-\vec{k}$ , $\ z=0,$ and $\vec{F}\left( x,y,z\right) =y\vec{i}+x\vec{j}$ so that $\vec{F}\cdot \vec{n}=0$ and \[ \iint_{S_{2}}\vec{F}\cdot d\vec{S}=0 \] Finally% \begin{eqnarray*} \iint_{S}\vec{F}\cdot d\vec{S} &=&\iint_{S_{1}}\vec{F}\cdot d\vec{S}% +\iint_{S_{2}}\vec{F}\cdot d\vec{S} \\ &=&\frac{1}{2}\pi +0=\frac{\pi }{2} \end{eqnarray*} \begin{example} \vspace{1pt} \end{example} Let $S$ be the surface of the solid cylinder $T$ bounded by $z=0$ and $z=3$ and $x^{2}+y^{2}=4$. Evaluate% \[ \int \int_{S}\overrightarrow{F}\cdot \overrightarrow{n}dS, \]% where \vspace{1pt}% \[ \overrightarrow{F}=(x^{2}+y^{2}+z^{2})(x\overrightarrow{i}+y\overrightarrow{j% }+z\overrightarrow{k}) \] and $\overrightarrow{n}$ is the outward unit normal. Sketch the surface. \qquad \qquad \qquad \qquad \qquad \qquad \qquad \qquad \qquad \qquad \qquad \qquad \qquad \qquad \qquad \paragraph{\protect\vspace{1pt}SOLUTION} \FRAME{dtbpF}{2.8556in}{2.0176in}{0pt}{}{}{cylinder.jpg}{\special{language "Scientific Word";type "GRAPHIC";maintain-aspect-ratio TRUE;display "USEDEF";valid_file "F";width 2.8556in;height 2.0176in;depth 0pt;original-width 203.25pt;original-height 143.0625pt;cropleft "0";croptop "1";cropright "1";cropbottom "0";filename '/document/graphics/cylinder.jpg';file-properties "XNPEU";}}$S$ is composed of $S_{1},S_{2},$ and $S_{3}$. \vspace{1pt} On $S_{1}$ \ $\overrightarrow{n}=-\overrightarrow{k}$ $\Rightarrow $ \ \[ \overrightarrow{F}\cdot \overrightarrow{n}=-z(x^{2}+y^{2}+z^{2}). \] But $z=0$ \ on $S_{1}$ \ $\Rightarrow $ \ $\overrightarrow{F}\cdot \overrightarrow{n}=0$ \ $\Rightarrow $ \ \[ \int \int_{S_{1}}\overrightarrow{F}\cdot \overrightarrow{n}ds=0. \] \vspace{1pt} On $S_{3}$ \ $z=3,$ $\overrightarrow{n}=+\overrightarrow{k}$ \ $\Rightarrow $ \ \[ \overrightarrow{F}\cdot \overrightarrow{n}% =+z(x^{2}+y^{2}+z^{2})=3(x^{2}+y^{2}+9)=\allowbreak 3x^{2}+3y^{2}+27. \] Since $S_{3}$ is a disk of radius $2$ we introduce polar coordinates: $% x=r\cos \theta ,$ \ $y=r\sin \theta ,$ $ds=rdrd\theta $ and $% r^{2}=x^{2}+y^{2}$ so \[ \int \int_{S_{3}}\overrightarrow{F}\cdot \overrightarrow{n}ds=\int \int_{S_{3}}(3x^{2}+3y^{2}+27)dxdy=3\int_{0}^{2\pi }\int_{0}^{2}\allowbreak (r^{2}+9)rdrd\theta =\allowbreak 132\pi \] \vspace{1pt} On $S_{2}$ we shall use cylindrical coordinates \[ x=r\cos \theta \qquad y=r\sin \theta \qquad z=z. \] \ Since our cylinder is $x^{2}+y^{2}=4$ \ $\Rightarrow $ \ $r=2$\ $% \Rightarrow $ \vspace{1pt} \[ \overrightarrow{r}=2\cos \theta \overrightarrow{i}+2\sin \theta \overrightarrow{j}+z\overrightarrow{k}\text{\ \ \ \ \ \ \ \ \ where \ \ \ }% 0\leq z\leq 3. \] Taking $u=\theta \qquad v=z$ here, we have \vspace{1pt}\qquad \qquad \[ \overrightarrow{r_{\theta }}=-2\sin \theta \overrightarrow{i}+2\cos \theta \overrightarrow{j}\qquad \overrightarrow{r_{z}}=\overrightarrow{k} \] \vspace{1pt} $\Rightarrow \qquad $% \[ \overrightarrow{r_{\theta }}\times \overrightarrow{r_{z}}=2\cos \theta \overrightarrow{i}+2\sin \theta \overrightarrow{j}\ \] Thus we may use $\overrightarrow{N}=2\cos \theta \overrightarrow{i}+2\sin \theta \overrightarrow{j}$ for a normal, since this is outward. \[ \overrightarrow{F}=(x^{2}+y^{2}+z^{2})(x\overrightarrow{i}+y\overrightarrow{j% }+z\overrightarrow{k}) \] \vspace{1pt}so\vspace{1pt}\qquad \[ \overrightarrow{F}=(4\cos ^{2}\theta +4\sin ^{2}\theta +z^{2})(2\cos \theta \overrightarrow{i}+2\sin \theta \overrightarrow{j}+z\overrightarrow{k}) \] Then% \begin{eqnarray*} \vec{F}\cdot \vec{N} &=&2(4+z^{2})(2\cos \theta \overrightarrow{i}+2\sin \theta \overrightarrow{j}+z\overrightarrow{k})\cdot (\cos \theta \overrightarrow{i}+\sin \theta \overrightarrow{j}) \\ &=&2(4+z^{2})(2\cos ^{2}\theta +2\sin ^{2}\theta )=4\left( 4+z^{2}\right) \end{eqnarray*} Hence \ \[ \int \int_{S_{2}}\overrightarrow{F}\cdot \overrightarrow{n}% ds=4\int_{0}^{2\pi }\int_{0}^{3}(4+z^{2})dzd\theta =\allowbreak 168\pi \] \qquad $\qquad \qquad $ Thus we have finally \vspace{1pt} \[ \int \int_{S}\overrightarrow{F}\cdot \overrightarrow{n}ds=\left( \int \int_{S_{1}}+\int \int_{S_{2}}+\int \int_{S_{3}}\right) \overrightarrow{F}% \cdot \overrightarrow{n}ds=0+132\pi +\allowbreak 168\pi =\allowbreak 300\pi . \] \vspace{1pt} \subsection{Stokes' Theorem and the Divergence Theorem} \subsubsection{\protect\vspace{1pt}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 \[ \int \int_{S}\func{curl}\overrightarrow{F}\cdot \overrightarrow{n}ds=\int \int_{S}(\overrightarrow{\nabla }\times \overrightarrow{F})\cdot \overrightarrow{n}ds=\oint_{\partial S}\overrightarrow{F}\cdot d% \overrightarrow{r} \] Here the direction of integration around $\partial S$ is positive with respect to the side of $S$ on which the normal $\overrightarrow{n}$ is drawn. Remark: \vspace{1pt} \vspace{1pt}\FRAME{dtbpF}{181.125pt}{136pt}{0pt}{}{}{Figure }{\special% {language "Scientific Word";type "GRAPHIC";maintain-aspect-ratio TRUE;display "USEDEF";valid_file "T";width 181.125pt;height 136pt;depth 0pt;original-width 436.625pt;original-height 326.75pt;cropleft "0";croptop "1";cropright "1";cropbottom "0";tempfilename 'MV6KTU04.bmp';tempfile-properties "XPR";}} \vspace{1pt} \FRAME{dtbpF}{172.5pt}{136pt}{0pt}{}{}{Figure }{\special{language "Scientific Word";type "GRAPHIC";maintain-aspect-ratio TRUE;display "USEDEF";valid_file "T";width 172.5pt;height 136pt;depth 0pt;original-width 421.5625pt;original-height 331.25pt;cropleft "0";croptop "1";cropright "1";cropbottom "0";tempfilename 'MV6KTU05.bmp';tempfile-properties "XPR";}} \begin{example} \vspace{1pt} \end{example} Verify Stokes' Theorem when $\overrightarrow{F}=y\overrightarrow{i}+3z% \overrightarrow{j}+3x\overrightarrow{k}$ and $S$ is the hemispheric surface $% z=\sqrt{1-x^{2}-y^{2}}$. \vspace{1pt} $x^{2}+y^{2}+z^{2}-1=0$\FRAME{dtbpFX}{4.4997in}{3.0007in}{0pt}{}{}{Plot}{% \special{language "Scientific Word";type "MAPLEPLOT";width 4.4997in;height 3.0007in;depth 0pt;display "USEDEF";plot_snapshots FALSE;mustRecompute FALSE;lastEngine "MuPAD";xmin "-1.2";xmax "1.2";ymin "-1.2";ymax "1.2";zmin "0";zmax "1.2";xviewmin "-1.2";xviewmax "1.2";yviewmin "-1.2";yviewmax "1.2";zviewmin "0";zviewmax "1.2";phi 45;theta 45;cameraOrientation "[0,0,0.0666667]";cameraOrientationFixed TRUE;plottype 18;axesFont "Times New Roman,12,0000000000,useDefault,normal";constrained TRUE;num-x-gridlines 10;num-y-gridlines 10;num-z-gridlines 10;plotstyle "patch";axesstyle "normal";axestips TRUE;plotshading "XYZ";lighting 0;xis \TEXUX{x};yis \TEXUX{y};zis \TEXUX{z};var1name \TEXUX{$x$};var2name \TEXUX{$y$};var3name \TEXUX{$z$};function \TEXUX{$x^{2}+y^{2}+z^{2}-1=0$};linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";var1range "-1.2,1.2";var2range "-1.2,1.2";var3range "0,1.2";surfaceColor "[linear:XYZ:RGB:0x00ff0000:0x000000ff]";surfaceStyle "Color Patch";num-x-gridlines 10;num-y-gridlines 10;num-z-gridlines 10;surfaceMesh "Mesh";rangeset"XYZ";VCamFile 'MV6KTU0C.xvz';}} \vspace{1pt} We shall use the outward normal $\overrightarrow{n}$. We calculate $% \oint_{\partial S}\overrightarrow{F}\cdot d\overrightarrow{r}$ first. Now $% \partial S$ is the circle $x^{2}+y^{2}=1,$ $z=0$. We parametrize this as \vspace{1pt}\qquad \qquad \[ x=\cos t,\qquad y=\sin t,\qquad z=0\qquad 0\leq t\leq 2\pi \] \vspace{1pt} \qquad \[ \overrightarrow{F}=\sin t\overrightarrow{i}+0\overrightarrow{j}+3\cos t% \overrightarrow{k} \] \qquad \[ \overrightarrow{r}(t)=x\overrightarrow{i}+y\overrightarrow{j}+z% \overrightarrow{k}=\cos t\overrightarrow{i}+\sin t\overrightarrow{j}+0% \overrightarrow{k}\ \ \Rightarrow \ \overrightarrow{r}^{\prime }(t)=-\sin t% \overrightarrow{i}+\cos t\overrightarrow{j} \] \vspace{1pt} Thus \[ \oint_{\partial S}\overrightarrow{F}\cdot d\overrightarrow{r}=\int_{0}^{2\pi }-\sin ^{2}tdt=-\pi . \] Now consider \[ \int \int_{S}\func{curl}\overrightarrow{F}\cdot \overrightarrow{n}ds. \] \vspace{1pt} \[ \func{curl}\vec{F}=\left\vert \begin{array}{lll} \overrightarrow{i} & \overrightarrow{j} & \overrightarrow{k} \\ \frac{\partial }{\partial x} & \frac{\partial }{\partial y} & \frac{\partial }{\partial z} \\ y & 3z & 3x% \end{array}% \right\vert =-3\overrightarrow{i}-3\overrightarrow{j}-\overrightarrow{k} \] $S$ is the surface $x^{2}+y^{2}+z^{2}=1\qquad z\geq 0$. In spherical coordinates $\rho =1\Rightarrow $ \qquad \[ x=\sin \phi \cos \theta ,\qquad y=\sin \phi \sin \theta ,\qquad z=\cos \phi \]% $\qquad $ Let $u=\phi \qquad v=\theta $ and therefore \[ \overrightarrow{r}(u,v)=\sin u\cos v\overrightarrow{i}+\sin u\sin v% \overrightarrow{j}+\cos u\overrightarrow{k} \] \vspace{1pt}so that \qquad \qquad \[ \overrightarrow{r_{u}}\times \overrightarrow{r_{v}}=\sin ^{2}u\cos v% \overrightarrow{i}+\sin ^{2}u\sin v\overrightarrow{j}+\sin u\cos u% \overrightarrow{k} \] At $\phi =\frac{\pi }{2},\qquad \theta =0,$ \ i.e. $u=\frac{\pi }{2}\qquad v=0\Rightarrow $ $\overrightarrow{r_{u}}\times \overrightarrow{r_{v}}=\overrightarrow{i}$ which is outward. Let $\overrightarrow{N}=\overrightarrow{r_{u}}\times \overrightarrow{r_{v}}$ is outward. Then \[ \func{curl}\overrightarrow{F}\cdot \overrightarrow{N}=-3\sin ^{2}u\cos v-3\sin ^{2}u\sin v-\sin u\cos u \] \vspace{1pt} \begin{eqnarray*} \int \int_{S}\func{curl}\overrightarrow{F}\cdot \overrightarrow{N}ds &=&-\int_{0}^{2\pi }\int_{0}^{\frac{\pi }{2}}(3\sin ^{2}u\cos v+3\sin ^{2}u\sin v+\sin u\cos u)dudv \\ &=&-3\int_{0}^{2\pi }\int_{0}^{\dfrac{\pi }{2}}(\cos v+\sin v)\sin ^{2}ududv-\int_{0}^{2\pi }\int_{0}^{\dfrac{\pi }{2}}\cos u\sin ududv \\ &=&-\frac{3}{2}\int_{0}^{2\pi }(\cos v+\sin v)[u-\frac{\sin 2u}{2}]_{0}^{% \dfrac{\pi }{2}}dv-\frac{1}{2}\int_{0}^{2\pi }dv \\ &=&-\frac{3}{2}(\frac{\pi }{2})\int_{0}^{2\pi }[\cos v+\sin v]dv-\pi =-\frac{% 3\pi }{4}[-\sin v+\cos v]_{0}^{\dfrac{\pi }{2}}-\pi =-\pi \end{eqnarray*} \vspace{1pt} \vspace{1pt}as before. \begin{example} \vspace{1pt} \end{example} Verify Stokes' Theorem is true for the vector field% \[ \vec{F}\left( x,y,z\right) =x^{2}\vec{i}+y^{2}\vec{j}+z^{2}\vec{k} \] and $S$ is the part of the paraboloid $z=1-x^{2}-y^{2}$ that lies above the $% x,y-$plane and $S$ has upward orientation. Sketch $S.$ \vspace{1pt}$1-x^{2}-y^{2}-z=0$\FRAME{dtbpFX}{4.4997in}{3.0007in}{0pt}{}{}{% Plot}{\special{language "Scientific Word";type "MAPLEPLOT";width 4.4997in;height 3.0007in;depth 0pt;display "USEDEF";plot_snapshots FALSE;mustRecompute FALSE;lastEngine "MuPAD";xmin "-1.1";xmax "1.1";ymin "-1.1";ymax "1.1";zmin "0";zmax "1.1";xviewmin "-1.1";xviewmax "1.1";yviewmin "-1.1";yviewmax "1.1";zviewmin "0";zviewmax "1.1";phi 45;theta 45;plottype 18;axesFont "Times New Roman,12,0000000000,useDefault,normal";constrained TRUE;num-x-gridlines 10;num-y-gridlines 10;num-z-gridlines 10;plotstyle "patch";axesstyle "normal";axestips TRUE;plotshading "XYZ";lighting 0;xis \TEXUX{x};yis \TEXUX{y};zis \TEXUX{z};var1name \TEXUX{$x$};var2name \TEXUX{$y$};var3name \TEXUX{$z$};function \TEXUX{$1-x^{2}-y^{2}-z=0$};linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";var1range "-1.1,1.1";var2range "-1.1,1.1";var3range "0,1.1";surfaceColor "[linear:XYZ:RGB:0x00ff0000:0x000000ff]";surfaceStyle "Color Patch";num-x-gridlines 10;num-y-gridlines 10;num-z-gridlines 10;surfaceMesh "Mesh";rangeset"XYZ";VCamFile 'MV6KTU0B.xvz';}} \vspace{1pt} We must show% \[ \diint\limits_{S}\func{curl}\vec{F}\cdot \vec{n}ds=\doint\limits_{\partial S}% \vec{F}\cdot d\vec{r} \] \vspace{1pt} \[ curl\vec{F}=\left\vert \begin{array}{ccc} \vec{i} & \vec{j} & \vec{k} \\ \frac{\partial }{\partial x} & \frac{\partial }{\partial y} & \frac{\partial }{\partial z} \\ x^{2} & y^{2} & z^{2}% \end{array}% \right\vert =\nabla \times \left( x^{2},y^{2},z^{2}\right) =\left( 0,0,0\right) \] Thus% \[ \diint\limits_{S}curl\vec{F}\cdot \vec{n}ds=0 \] For the line integral we parametrize the boundary of $S,$ namely the circle $% x^{2}+y^{2}=1$ in the $x,y-$plane, as% \[ x=\cos t,\text{ \ }y=\sin t,\text{ \ \ }z=0\text{ \ \ }0\leq t\leq 2\pi \] so \begin{eqnarray*} \vec{r}\left( t\right) &=&\cos t\vec{i}+\sin t\vec{j}+0\vec{k} \\ \vec{r}^{\prime }\left( t\right) &=&-\sin t\vec{i}+\cos t\vec{j} \\ \vec{F}\left( t\right) &=&\cos ^{2}t\vec{i}+\sin ^{2}t\vec{j}+0\vec{k} \end{eqnarray*} \vspace{1pt}% \begin{eqnarray*} \doint\limits_{\partial S}\vec{F}\cdot d\vec{r} &=&\int_{0}^{2\pi }\left( -\cos ^{2}t\sin t+\sin ^{2}t\cos t\right) dt \\ &=&\left[ \frac{\cos ^{3}t}{3}+\frac{\sin ^{3}t}{3}\right] _{0}^{2\pi }=0 \end{eqnarray*} \begin{example} Evaluate the surface integral $\diint\limits_{S}\left( \nabla \times \vec{F}% \right) \cdot \vec{n}dS,$ where% \[ \vec{F}\left( x,y,z\right) =3z\vec{i}+5x\vec{j}-2y\vec{k} \] \end{example} and $S$ is the part of the parabolic surface $z=$ $x^{2}+y^{2}$ that lies below the plane $z=4$ and whose orientation is given by the upward unit normal vector$.$ \vspace{1pt}Solution: The surface is shown below: $x^{2}+y^{2}$\FRAME{dtbpFX}{4.5005in}{3.0007in}{0pt}{}{}{Plot}{\special% {language "Scientific Word";type "MAPLEPLOT";width 4.5005in;height 3.0007in;depth 0pt;display "USEDEF";plot_snapshots FALSE;mustRecompute FALSE;lastEngine "MuPAD";xmin "-2";xmax "2";ymin "-2";ymax "2";xviewmin "-2.08";xviewmax "2.0816";yviewmin "-2.08";yviewmax "2.0816";zviewmin "-0.16";zviewmax "4.1";viewset"XYZ";rangeset"XYZ";phi 81;theta 102;plottype 5;axesFont "Times New Roman,12,0000000000,useDefault,normal";constrained TRUE;num-x-gridlines 25;num-y-gridlines 25;plotstyle "patch";axesstyle "normal";axestips FALSE;plotshading "XYZ";lighting 0;xis \TEXUX{x};yis \TEXUX{y};var1name \TEXUX{$x$};var2name \TEXUX{$y$};function \TEXUX{$x^{2}+y^{2}$};linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";var1range "-2,2";var2range "-2,2";surfaceColor "[linear:XYZ:RGB:0x00ff0000:0x000000ff]";surfaceStyle "Color Patch";num-x-gridlines 25;num-y-gridlines 25;surfaceMesh "Mesh";rangeset"XY";VCamFile 'MV6KTU0A.xvz';}} We use Stokes' Theorem to evaluate this integral where $C$ is the circle $% x^{2}+y^{2}=4,$ $z=4,$ $0\leq t\leq 2\pi $ Then% \[ \diint\limits_{S}\left( \nabla \times \vec{F}\right) \cdot \vec{n}% ds=\doint\limits_{x^{2}+y^{2}=4}\vec{F}\cdot d\vec{r} \] $C$ may be parametrized as $x=2\cos t,y=2\sin t,$ $z=4,$ so $\vec{r}=2\cos t% \vec{i}+2\sin t\vec{j}+4\vec{k}$ and \begin{eqnarray*} \diint\limits_{S}\left( \nabla \times \vec{F}\right) \cdot \vec{n}ds &=&\doint\limits_{x^{2}+y^{2}=4}\vec{F}\cdot d\vec{r}=\int_{0}^{2\pi }\vec{F}% \left( t\right) \cdot \vec{r}^{\prime }\left( t\right) dt=\int_{0}^{2\pi }\left( 3\left( 4\right) \vec{i}+10\cos t\vec{j}-4\sin t\vec{k}\right) \cdot \left( -2\sin t\vec{i}+2\cos t\vec{j}+0\vec{k}\right) dt \\ &=&\int_{0}^{2\pi }\left( -24\sin t+20\cos ^{2}t\right) dt=\int_{0}^{2\pi }\left( -24\sin t+10+10\cos 2t\right) dt=20\pi \end{eqnarray*} \vspace{1pt} Alternatively, we can directly compute the surface integral. \ First we calculate the integrand. \vspace{1pt} \[ \bigtriangledown \times \vec{F}=\left\vert \begin{array}{ccc} \vec{i} & \vec{j} & \vec{k} \\ \frac{\partial }{\partial x} & \frac{\partial }{\partial y} & \frac{\partial }{\partial z} \\ 3z & 5x & -2y% \end{array}% \right\vert =-2\vec{i}+3\vec{j}+5\vec{k} \] \vspace{1pt}For the surface, we use $x$ and $y$ as parameters and have \begin{eqnarray*} \vec{r} &=&\left\langle x,y,x^{2}+y^{2}\right\rangle ,0\leqq x^{2}+y^{2}\leqq 4 \\ \vec{r}_{x} &=&\left\langle 1,0,2x\right\rangle \\ \vec{r}_{y} &=&\left\langle 0,1,2y\right\rangle \\ \vec{r}_{x}\times \vec{r}_{y} &=&\left\langle -2x,-2y,1\right\rangle \end{eqnarray*} Then \begin{eqnarray*} \diint\limits_{S}\left( \nabla \times \vec{F}\right) \cdot \vec{n}dS &=&\iint\limits_{D}\left\langle -2,3,5\right\rangle \cdot \left\langle -2x,-2y,1\right\rangle dA_{xy} \\ &=&\iint\limits_{D}\left( 4x-6y+5\right) dA_{xy} \\ &=&\int_{0}^{2\pi }\int_{0}^{2}\left( 4r\cos \theta -6r\sin \theta +5\right) rdrd\theta \\ &=&20\pi . \end{eqnarray*} Here, the integral is changed into polar coordinates, since the region of integration is the disc $0\leqq x^{2}+y^{2}\leqq 4.$ \vspace{1pt} \subsubsection{The Divergence Theorem (Gauss's Theorem)} \vspace{1pt}Remark: We shall call a surface \emph{positively oriented} if the normal $\overrightarrow{N}$ 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 $\func{div}\overrightarrow{F}$ are continuous over $S$ and the region $V$ is enclosed by $S$. \vspace{1pt} Then \[ \int \int_{S}\overrightarrow{F}\cdot d\vec{S}=\int \int_{S}\overrightarrow{F}% \cdot \overrightarrow{n}ds=\int \int \int_{V}\func{div}\overrightarrow{F}% dV=\int \int \int_{V}\nabla \cdot \overrightarrow{F}dV \] \vspace{1pt} where $\overrightarrow{n}$ is the \textit{outward }unit\textit{\ }normal to $% S$. Note: $\overrightarrow{n}$ \emph{must} be outward. \vspace{1pt} Example: Check the validity of the divergence theorem if $\overrightarrow{F}% =x\overrightarrow{i}+y\overrightarrow{j}+z\overrightarrow{k}$, where $V$ is the volume of the cube $0\leq x,y,z\leq \ell $. \vspace{1pt} \FRAME{dtbpF}{136.625pt}{136.0625pt}{0pt}{}{}{Figure }{\special{language "Scientific Word";type "GRAPHIC";maintain-aspect-ratio TRUE;display "USEDEF";valid_file "T";width 136.625pt;height 136.0625pt;depth 0pt;original-width 325.1875pt;original-height 323.6875pt;cropleft "0";croptop "1";cropright "1";cropbottom "0";tempfilename 'MV6KTU06.bmp';tempfile-properties "XPR";}}\vspace{1pt} \qquad \qquad \[ div\overrightarrow{F}=1+1+1=3. \] Hence \[ \int \int \int_{V}\ div\overrightarrow{F}dV=3\int \int \int_{V}dV=3V=3\ell ^{3} \] Now we must calculate $\int \int_{S}\overrightarrow{F}\cdot \overrightarrow{n% }ds$ over all six faces of the cube. On $x=\ell $ we use \[ \overrightarrow{n}=\overrightarrow{i}\Rightarrow \overrightarrow{F}\cdot \overrightarrow{n}=(\ell \overrightarrow{i}+y\overrightarrow{j}+z% \overrightarrow{k})\cdot \overrightarrow{i}=\ell \] \qquad \[ \int \int_{\text{Face }x=\ell }\overrightarrow{F}\cdot \overrightarrow{n}% ds=\ell \int \int_{\text{Face }x=\ell }ds=\ell \times (\text{area of face}% )=l^{3} \] \ $\qquad $ On $x=0\qquad \overrightarrow{F}=y\overrightarrow{j}+z\overrightarrow{k}$ we may take $\overrightarrow{n}=-\overrightarrow{i}$. Thus $\overrightarrow{F}% \cdot \overrightarrow{n}=0\qquad $ Thus the contribution from this face is $% 0 $. We get similarly for $y=\ell $, $\int \int_{\text{Face }y=l}\overrightarrow{F% }\cdot \vec{n}ds=\ell ^{3}$ , whereas for $y=0,\int \int_{\text{Face }y=0}% \overrightarrow{F}\cdot \vec{n}ds=0$ . \qquad \qquad \qquad \qquad \qquad \qquad \qquad \qquad \qquad \vspace{1pt} And for the face $z=\ell $, $\int \int_{\text{Face }z=l}\overrightarrow{F}% \cdot \vec{n}ds=\ell ^{3}$ \ \ and on $z=0,\int \int_{\text{Face }z=0}% \overrightarrow{F}\cdot \vec{n}ds=0$, . \qquad \qquad \qquad \qquad \qquad \qquad Finally we have \[ \int \int_{S}\overrightarrow{F}\cdot \overrightarrow{n}ds=\ell ^{3}+\ell ^{3}+\ell ^{3}=3\ell ^{3} \]% where $S$ is the entire surface of the cube. \begin{example} \vspace{1pt} \end{example} Verify Gauss's Divergence theorem, namely \vspace{1pt} \qquad \qquad \[ \int \int\limits_{S}\overrightarrow{F}\cdot \overrightarrow{n}ds=\int \int \int\limits_{V}\func{div}\overrightarrow{F}dV \] \vspace{1pt} where $\overrightarrow{F}=(x-y+z)\overrightarrow{i}+2x\overrightarrow{j}+% \overrightarrow{k}$ and $S$ is the closed parabolic bowl consisting of the two pieces \vspace{1pt}$\qquad $% \[ S_{1}:\text{the circle \ \ }x^{2}+y^{2}\leq 1,\qquad z=1, \] and \qquad \[ S_{2}:z=x^{2}+y^{2};\qquad x^{2}+y^{2}\leq 1 \] \vspace{1pt}\FRAME{dtbpF}{138.3125pt}{136pt}{0pt}{}{}{Figure }{\special% {language "Scientific Word";type "GRAPHIC";maintain-aspect-ratio TRUE;display "USEDEF";valid_file "T";width 138.3125pt;height 136pt;depth 0pt;original-width 528.5pt;original-height 519.4375pt;cropleft "0";croptop "1";cropright "1";cropbottom "0";tempfilename 'MV6KTU07.bmp';tempfile-properties "XPR";}} \vspace{1pt} Thus $S_{2}$ is the bowl proper and $S_{1}$ is the circular cap on top. Since $\overrightarrow{\nabla }\cdot \overrightarrow{F}=1\Rightarrow $ \vspace{1pt} \vspace{1pt}% \begin{eqnarray*} \int \int \int\limits_{V}\overrightarrow{\nabla }\cdot \overrightarrow{F}dv &=&\int \int \int\limits_{V}1dv=\int_{-1}^{1}\int_{-\sqrt{1-x^{2}}}^{+\sqrt{% 1-x^{2}}}\int_{x^{2}+y^{2}}^{1}dzdydx \\ &=&\int_{-1}^{1}\int_{-\sqrt{1-x^{2}}}^{\sqrt{1-x^{2}}}(1-x^{2}-y^{2})dydx=% \int_{0}^{2\pi }\int_{0}^{1}(1-r^{2})rdrd\theta \\ &=&\int_{0}^{2\pi }(\dfrac{r^{2}}{2}-\dfrac{r^{4}}{4})|_{0}^{1}d\theta =% \frac{\pi }{2} \end{eqnarray*} $\qquad $ We now evaluate \[ \int \int_{S}\overrightarrow{F}\cdot \overrightarrow{n}ds=\left( \int \int_{S_{1}}+\int \int_{S_{2}}\right) \overrightarrow{F}\cdot \overrightarrow{n}ds \] On $S_{2}$ we use cylindrical coordinates \vspace{1pt}% \[ x=r\cos \theta ,\qquad y=r\sin \theta \qquad z=z \] \vspace{1pt} \qquad $\Rightarrow \qquad $% \[ x=r\cos \theta ,\qquad y=r\sin \theta \qquad z=x^{2}+y^{2}=r^{2}, \] Let $r=u,\qquad \theta =v\qquad \Rightarrow \qquad x=u\cos v,\qquad y=u\sin v,\qquad z=u^{2}\qquad 0\leq u\leq 1\qquad 0\leq v\leq 2\pi $ \vspace{1pt} \vspace{1pt}\qquad $\Rightarrow \qquad $% \[ \overrightarrow{r}(u,v)=u\cos v\overrightarrow{i}+u\sin v\overrightarrow{j}% +u^{2}\overrightarrow{k} \] \qquad \qquad \qquad \begin{eqnarray*} \overrightarrow{r_{u}} &=&\cos v\overrightarrow{i}\sin v\overrightarrow{j}+2u% \overrightarrow{k} \\ \overrightarrow{r_{v}} &=&-u\sin v\overrightarrow{i+}u\cos v\overrightarrow{j% } \end{eqnarray*} \qquad \qquad \qquad \vspace{1pt} \begin{eqnarray*} \overrightarrow{r_{u}}\times \overrightarrow{r_{v}} &=&\left| \begin{array}{lll} \overrightarrow{i} & \overrightarrow{j} & \overrightarrow{k} \\ \cos v & \sin v & 2u \\ -u\sin v & u\cos v & 0% \end{array}% \right| =-2u^{2}\sin v\overrightarrow{j}+u\cos ^{2}v\overrightarrow{k}+u\sin ^{2}v\overrightarrow{k}-2u^{2}\cos v\overrightarrow{i} \\ &=&-2u^{2}\cos v\overrightarrow{i}-2u^{2}\sin v\overrightarrow{j}+u% \overrightarrow{k} \end{eqnarray*} \qquad \qquad $\qquad \qquad \qquad \qquad \qquad \qquad \qquad $ Note that for $v=\theta =0,\qquad r=u=1$, and we have \qquad \[ \overrightarrow{r_{u}}\times \overrightarrow{r_{v}}=-2\overrightarrow{i}+% \overrightarrow{k} \] which is inner. Therefore we use% \[ -\overrightarrow{r_{u}}\times \overrightarrow{r_{v}}=2u^{2}\cos v% \overrightarrow{i}+2u^{2}\sin v\overrightarrow{j}-u\overrightarrow{k} \] \qquad \[ \overrightarrow{F}=(u\cos v-u\sin v+u^{2})\overrightarrow{i}+2u\cos v% \overrightarrow{j}+\vec{k} \] $\Rightarrow $ \ \[ \overrightarrow{F}\cdot \overrightarrow{n}=2u^{3}\cos ^{2}v-2u^{3}\sin v\cos v+2u^{4}\cos v+4u^{3}\sin v\cos v-u \] Therefore% \begin{eqnarray*} \int \int_{S_{2}}\overrightarrow{F}\cdot \overrightarrow{n}ds &=&\int_{0}^{2\pi }\int_{0}^{1}[2u^{3}\cos ^{2}v+2u^{3}\sin v\cos v+2u^{4}\cos v-u]dudv \\ &=&\int_{0}^{2\pi }[\frac{1}{2}\cos ^{2}v+\frac{1}{2}\sin v\cos v+\frac{2}{5}% \cos v-\frac{1}{2}]dv \\ &=&\int_{0}^{2\pi }\{\frac{1}{4}(1+\cos 2v)\}dv+[\frac{1}{4}\sin ^{2}v+\frac{% 2}{5}\sin v-\frac{1}{2}v]_{0}^{2\pi } \\ &=&\left[ \frac{v}{4}+\frac{\sin 2v}{8}\right] _{0}^{2\pi }-\pi \end{eqnarray*} Thus $\vspace{1pt}$\qquad \qquad \qquad \[ \int \int_{S_{2}}\overrightarrow{F}\cdot \overrightarrow{n}ds=\frac{\pi }{2}% -\pi =-\frac{\pi }{2} \]% \qquad \qquad \qquad On $S_{1}$ : this is the circle $x^{2}+y^{2}\leq 1,\qquad z=1$. We use the parametrization \vspace{1pt}\qquad \qquad \qquad \qquad \[ x=r\cos \theta ,\qquad y=r\sin \theta ,\qquad z=1 \] Therefore $\overrightarrow{r}(u,v)=u\cos v\overrightarrow{i}+u\sin v% \overrightarrow{j}+\overrightarrow{k}\qquad 0\leq u\leq 1,\qquad 0\leq v\leq 2\pi $ \vspace{1pt} \qquad \qquad \qquad \[ \overrightarrow{r_{u}}=\cos \overrightarrow{v}+\sin v\overrightarrow{j}% \qquad \overrightarrow{r_{v}}=-u\sin v\overrightarrow{i}+u\cos v% \overrightarrow{j} \] \vspace{1pt} \[ \vec{r}_{u}\times \vec{r}_{v}=\left\vert \begin{array}{lll} \overrightarrow{i} & \overrightarrow{j} & \overrightarrow{k} \\ \cos v & \sin v & 0 \\ -u\sin v & u\cos v & 0% \end{array}% \right\vert =u\cos ^{2}v\overrightarrow{k}+u\sin ^{2}v\overrightarrow{k}=u% \overrightarrow{k} \] \vspace{1pt} As expected this is outward since $0\leq u\leq 1.$ $\overrightarrow{F}=(u\cos v-u\sin v+1)\overrightarrow{i}+2u\cos v% \overrightarrow{j}+\overrightarrow{k}$ \vspace{1pt}\qquad \qquad $\Rightarrow \qquad $% \[ \overrightarrow{F}\cdot \left( \vec{r}_{u}\times \vec{r}_{v}\right) =u \] \vspace{1pt} $\Rightarrow $ \ \[ \int \int\limits_{S_{1}}\overrightarrow{F}\cdot \overrightarrow{n}% ds=\int_{0}^{2\pi }\int_{0}^{1}ududv=\pi \] \vspace{1pt}So that% \[ \diint_{S_{2}}+\diint_{S_{1}}=-\frac{\pi }{2}+\pi =\frac{\pi }{2} \] \begin{example} Evaluate $\diint\limits_{S}\vec{F}\cdot \vec{n}ds,$ where \[ \vec{F}\left( x,y,z\right) =x^{3}\vec{i}+y^{3}\vec{j}+z^{3}\vec{k} \] \end{example} and $S$ is the positively oriented surface of the solid bounded by the cylinder $x^{2}+y^{2}=1$ and $z=0$ and $z=2$ and $\vec{n}$. \vspace{1pt}Use the Divergence Theorem. Then \[ \diint\limits_{S}\vec{F}\cdot \vec{n}ds=\diiint\limits_{V}\func{div}\vec{F}% dV \]% \vspace{1pt}\vspace{1pt} \[ div\vec{F}=3\left( x^{2}+y^{2}+z^{2}\right) \] \begin{eqnarray*} \diiint\limits_{V}div\vec{F}dv &=&\diiint\limits_{V}3\left( x^{2}+y^{2}+z^{2}\right) dv=3\int_{0}^{2\pi }\int_{0}^{1}\int_{0}^{2}\left( r^{2}+z^{2}\right) rdzdrd\theta \\ &=&3\int_{0}^{2\pi }\int_{0}^{1}\left( 2r^{3}+\frac{8}{3}r\right) drd\theta =3\int_{0}^{2\pi }\left( \frac{1}{2}+\frac{4}{3}\right) d\theta =3\left( 2\pi \right) \frac{11}{6}=11\pi \end{eqnarray*} \vspace{1pt} \begin{example} Let $S$ be the closed surface of the solid cylinder $T$ bounded by the planes $z=0$ and $z=3$ and the cylinder $x^{2}+y^{2}=4.$ Calculate the surface integral \[ \diint\limits_{S}\vec{F}\cdot \vec{n}dS \] \end{example} where \[ \vec{F}=\left( x^{2}+y^{2}+z^{2}\right) \left( x\vec{i}+y\vec{j}+z\vec{k}% \right) \] Solution: \ The surface is \vspace{1pt}$x^{2}+y^{2}-4=0$\FRAME{dtbpFX}{4.4997in}{3.0007in}{0pt}{}{}{Plot% }{\special{language "Scientific Word";type "MAPLEPLOT";width 4.4997in;height 3.0007in;depth 0pt;display "USEDEF";plot_snapshots FALSE;mustRecompute FALSE;lastEngine "MuPAD";xmin "-2.1";xmax "2.1";ymin "-2.1";ymax "2.1";zmin "0";zmax "3.1";xviewmin "-2.1";xviewmax "2.1";yviewmin "-2.1";yviewmax "2.1";zviewmin "0";zviewmax "3.1";phi 72;theta 45;cameraDistance "23.9836";cameraOrientation "[0,0,0.0666667]";viewingAngle "0.174533";cameraOrientationFixed TRUE;plottype 18;axesFont "Times New Roman,12,0000000000,useDefault,normal";constrained TRUE;num-x-gridlines 10;num-y-gridlines 10;num-z-gridlines 10;plotstyle "patch";axesstyle "normal";axestips TRUE;plotshading "XYZ";lighting 0;xis \TEXUX{x};yis \TEXUX{y};zis \TEXUX{z};var1name \TEXUX{$x$};var2name \TEXUX{$y$};var3name \TEXUX{$z$};function \TEXUX{$x^{2}+y^{2}-4=0$};linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";var1range "-2.1,2.1";var2range "-2.1,2.1";var3range "0,3.1";surfaceColor "[linear:XYZ:RGB:0x00ff0000:0x000000ff]";surfaceStyle "Color Patch";num-x-gridlines 10;num-y-gridlines 10;num-z-gridlines 10;surfaceMesh "Mesh";rangeset"XYZ";VCamFile '/document/graphics/MV6KOW00.xvz';}} We use the divergence Theorem% \[ \diint\limits_{S}\vec{F}\cdot nds=\diiint\limits_{T}\nabla \cdot \vec{F}dV \]% \[ \vec{F}=\left( x^{2}+y^{2}+z^{2}\right) \left( x\vec{i}\right) +\left( x^{2}+y^{2}+z^{2}\right) \left( y\vec{j}\right) +\left( x^{2}+y^{2}+z^{2}\right) \left( z\vec{k}\right) \]% \[ div\vec{F}=3x^{2}+y^{2}+z^{2}+x^{2}+3y^{2}+z^{2}+x^{2}+y^{2}+3z^{2}=5\left( x^{2}+y^{2}+z^{2}\right) \] Then% \[ \diint\limits_{S}\vec{F}\cdot nds=\diiint\limits_{T}5\left( x^{2}+y^{2}+z^{2}\right) dV \]% Using cylindrical coordinates to evaluate the integral we have% \[ \diint\limits_{S}\vec{F}\cdot nds=\diiint\limits_{T}5\left( x^{2}+y^{2}+z^{2}\right) dV=\int_{0}^{2\pi }\int_{0}^{2}\int_{0}^{3}\left( 5\left( r^{2}+z^{2}\right) r\right) dzdrd\theta =300\pi \] \vspace{1pt} As an alternative, we can calculate the surface integral directly. \ Since the surface, $S$, is made up of three components, top (disc), side (cylinder) and bottom (disc), we deal with each components separately and then add the results. \vspace{1pt} \[ \diint\limits_{S}\vec{F}\cdot nds=\diiint\limits_{T}5\left( x^{2}+y^{2}+z^{2}\right) dV=\int_{0}^{2\pi }\int_{0}^{2}\int_{0}^{3}\left( 5\left( r^{2}+z^{2}\right) r\right) dzdrd\theta =300\pi \] \vspace{1pt} As an alternative, we can calculate the surface integral directly. \ Since the surface, $S$, is made up of three components, top (disc), side (cylinder) and bottom (disc), we deal with each components separately and then add the results. \vspace{1pt} (i) \ On the top, $z=3$ and $\vec{n}=\vec{k}$ . \ Thus $\vec{F}=\left( x^{2}+y^{2}+9\right) \left( x\vec{i}+y\vec{j}+3\vec{k}\right) $ and \begin{eqnarray*} \diint\limits_{top}\vec{F}\cdot \vec{n}ds &=&\iint\limits_{x^{2}+y^{2}\leqq 4}3\left( x^{2}+y^{2}+9\right) dA \\ &=&3\int_{0}^{2\pi }\int_{0}^{2}\left( r^{2}+9\right) rdrd\theta \\ &=&3\int_{0}^{2\pi }\int_{0}^{2}\ \left( r^{3}+9r\right) drd\theta \\ &=&132\pi . \end{eqnarray*} (ii) On the bottom, $z=0$ and $\vec{n}=-\vec{k}$. \ (Remember, we must use the outward normal.) \ Thus $\vec{F}=\left( x^{2}+y^{2}\right) \left( x\vec{i% }+y\vec{j}+0\vec{k}\right) $ and \[ \vec{F}\cdot \vec{n}=0. \] Hence, \[ \diint\limits_{bottom}\vec{F}\cdot nds=0. \] (iii) On the side, we use cylindrical coordinates to parametrize with $r=2.$ \ So, we have \begin{eqnarray*} \vec{r} &=&2\cos \theta \vec{i}+2\sin \theta \vec{j}+z\vec{k} \\ \vec{r}_{\theta } &=&-2\sin \theta \vec{i}+2\cos \theta \vec{j} \\ \vec{r}_{z} &=&\vec{k} \\ \vec{r}_{\theta }\times \vec{r}_{z} &=&-2\sin \theta \vec{i}\times \vec{k}% +2\cos \theta \vec{j}\times \vec{k} \\ &=&2\sin \theta \vec{j}+2\cos \theta \vec{i} \end{eqnarray*} Before proceding, we check that we have the correct (outward) normal. This is OK, so we move to the integrand. \ On the surface, we have \begin{eqnarray*} \vec{F} &=&\left( 4+z^{2}\right) \left( 2\cos \theta \vec{i}+2\sin \theta \vec{j}+z\vec{k}\right) \\ \vec{F}\cdot \left( \vec{r}_{\theta }\times \vec{r}_{z}\right) &=&\left( 4+z^{2}\right) \left( 4\cos ^{2}\theta +4\sin ^{2}\theta \right) \\ &=&4\left( 4+z^{2}\right) \end{eqnarray*} Thus,% \begin{eqnarray*} \diint\limits_{side}\vec{F}\cdot nds &=&\int_{0}^{3}\int_{0}^{2\pi }4\left( 4+z^{2}\right) d\theta dz \\ &=&168\pi \end{eqnarray*} Finally, \begin{eqnarray*} \diint\limits_{S}\vec{F}\cdot nds &=&\diint\limits_{top}\vec{F}\cdot nds+\diint\limits_{side}\vec{F}\cdot nds+\diint\limits_{bottom}\vec{F}\cdot nds \\ &=&132\pi +168\pi +0=300\pi \end{eqnarray*} \vspace{1pt}\pagebreak \section{Ma227 Additional Problems} \section{Green's, Stokes' and the Divergence Theorems} \vspace{1pt} \begin{example} Use Stokes' Theorem to evaluate $\diint\limits_{S}\left( \nabla \times \vec{F% }\right) \cdot \vec{n}dS$ where $\vec{F}=z^{2}\vec{i}-3x\vec{j}+x^{3}y^{3}% \vec{k}$ and $S$ is the part of the surface $z=5-x^{2}-y^{2}$ above the plane $z=1.$ Assume that $S$ oriented upwards. Sketch $S.$ \end{example} \vspace{1pt}Solution: $\left( r,\theta ,5-r^{2}\right) $\FRAME{dtbpFX}{% 4.4998in}{2.9999in}{0pt}{}{}{Plot}{\special{language "Scientific Word";type "MAPLEPLOT";width 4.4998in;height 2.9999in;depth 0pt;display "USEDEF";plot_snapshots FALSE;mustRecompute FALSE;lastEngine "MuPAD";xmin "-3.1416";xmax "3.1416";ymin "0";ymax "2";xviewmin "-1.99999999995";xviewmax "2";yviewmin "-1.99999999999";yviewmax "1.99999999999";zviewmin "1";zviewmax "5";phi 45;theta 45;plottype 14;axesFont "Times New Roman,12,0000000000,useDefault,normal";num-x-gridlines 25;num-y-gridlines 25;plotstyle "patch";axesstyle "normal";axestips FALSE;plotshading "ZHUE";lighting 0;xis \TEXUX{v58130};yis \TEXUX{r};var1name \TEXUX{$\theta $};var2name \TEXUX{$r$};function \TEXUX{$\left( r,\theta ,5-r^{2}\right) $};linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";coordinateSystem "cylindrical";var1range "-3.1416,3.1416";var2range "0,2";surfaceColor "[rainbow:Z:RGB:0x00ff0000:0x000000ff]";surfaceStyle "Color Patch";num-x-gridlines 25;num-y-gridlines 25;surfaceMesh "Mesh";rangeset"Y";function \TEXUX{$\left( 2,\theta ,1\right) $};linestyle 1;pointstyle "point";linethickness 3;lineAttributes "Solid";coordinateSystem "cylindrical";curveStyle "Line";var1range "-3.1416,3.1416";var2range "0,2";surfaceColor "[flat::RGB:0x00008000:0x000000ff]";num-x-gridlines 25;num-y-gridlines 25;VCamFile 'MV6KTT05.xvz';}} Stokes' Theorem is \[ \diint\limits_{S}\left( \nabla \times \vec{F}\right) \cdot \vec{n}% dS=\doint\limits_{C}\vec{F}\cdot d\vec{r} \] Now the boundary $C$ of $S$ will be where the surface intersects $z=1,$ that is, when $1=5-x^{2}-y^{2}$ or $x^{2}+y^{2}=4.$ Thus% \[ C:\text{ }x=2\cos t,y=2\sin t;\text{ \ }0\leq t\leq 2\pi ;\text{ }z=1 \]% and $\vec{F}=z^{2}\vec{i}-3x\vec{j}+x^{3}y^{3}\vec{k}$ \begin{eqnarray*} \vec{r}\left( t\right) &=&2\cos t\vec{i}+2\sin t\vec{j}+\vec{k} \\ \vec{F}\left( t\right) &=&\left( 1\right) ^{2}\vec{i}-3\left( 2\right) \cos t% \vec{j}+\left( 2\cos t\right) ^{3}\left( 2\sin t\right) ^{3}\vec{k} \end{eqnarray*} Then% \[ \vec{r}^{\prime }\left( t\right) =-2\sin t\vec{i}+2\cos t\vec{j} \]% and% \[ \vec{F}\left( t\right) \cdot \vec{r}^{\prime }\left( t\right) =-2\sin t-12\cos ^{2}t \]% Thus% \[ \doint\limits_{C}\vec{F}\cdot d\vec{r}=\int_{0}^{2\pi }\vec{F}\left( t\right) \cdot \vec{r}^{\prime }\left( t\right) dt=\int_{0}^{2\pi }\left( -2\sin t-12\cos ^{2}t\right) dt=\left[ 2\cos t-6\left( \cos t\sin t+t\right) % \right] _{0}^{2\pi }=-12\pi \] \vspace{1pt} \begin{example} Verify Green's theorem for the line integral \[ \doint\limits_{C}\left( x+y\right) dx+\left( x-y\right) dy \] \end{example} where $C$ is the positively oriented unit circle centered at the origin. \vspace{1pt}Solution: A parametrization of $C$ is $x=\cos t,y=\sin t$ \ $% 0\leq t\leq 2\pi .$ Thus% \begin{eqnarray*} \doint\limits_{C}\left( x+y\right) dx+\left( x-y\right) dy &=&\int_{0}^{2\pi }\left[ \left( \cos t+\sin t\right) \left( -\sin t\right) +\left( \cos t-\sin t\right) \left( \cos t\right) \right] dt \\ &=&\int_{0}^{2\pi }\left( -2\sin t\cos t-\sin ^{2}t+\cos ^{2}t\right) dt \\ &=&\left[ -2\sin ^{2}t\text{ }+\frac{1}{2}\cos t\sin t-\frac{1}{2}% t+\allowbreak \frac{1}{2}\cos t\sin t+\frac{1}{2}t\right] _{0}^{2\pi }=0 \end{eqnarray*} \vspace{1pt} Here $P=x+y$ and $Q=x-y$ so \[ \diint\limits_{x^{2}+y^{2}\leq 1}\left( Q_{x}-P_{y}\right) dA=\diint\limits_{x^{2}+y^{2}\leq 1}\left[ 1-1\right] dA=0 \] \begin{example} Evaluate the surface integral \[ \diint\limits_{S}\vec{F}\cdot \vec{n}dS \] \end{example} where \[ \vec{F}=\left( xy\vec{i}-\frac{1}{2}y^{2}\vec{j}+z\vec{k}\right) \] and the closed surface $S$ consists of the two surfaces $z=4-3x^{2}-3y^{2},$ $0\leq z\leq 4$ on the top on the top with normal upward$,$ and $z=0$ on the bottom with normal downward. \vspace{1pt}Solution: $\left( r,\theta ,4-3r^{2}\right) $\FRAME{dtbpFX}{% 4.4996in}{2.9997in}{0pt}{}{}{Plot}{\special{language "Scientific Word";type "MAPLEPLOT";width 4.4996in;height 2.9997in;depth 0pt;display "USEDEF";plot_snapshots FALSE;mustRecompute FALSE;lastEngine "MuPAD";xmin "-3.1416";xmax "3.1416";ymin "0";ymax "1.1547";xviewmin "-1.15469999997";xviewmax "1.1547";yviewmin "-1.15469999999";yviewmax "1.15469999999";zviewmin "0";zviewmax "4";phi 45;theta 45;plottype 14;axesFont "Times New Roman,12,0000000000,useDefault,normal";constrained TRUE;num-x-gridlines 25;num-y-gridlines 25;plotstyle "wireframe";axesstyle "normal";axestips FALSE;plotshading "XYZ";lighting 0;xis \TEXUX{v58130};yis \TEXUX{r};var1name \TEXUX{$\theta $};var2name \TEXUX{$r$};function \TEXUX{$\left( r,\theta ,4-3r^{2}\right) $};linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";coordinateSystem "cylindrical";var1range "-3.1416,3.1416";var2range "0,1.1547";surfaceColor "[linear:XYZ:RGB:0x00ff0000:0x000000ff]";surfaceStyle "Wire Frame";num-x-gridlines 25;num-y-gridlines 25;surfaceMesh "Mesh";rangeset"XY";function \TEXUX{$\left( r,\theta ,0\right) $};linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";coordinateSystem "cylindrical";var1range "-3.1416,3.1416";var2range "0,1.1547";surfaceColor "[linear:XYZ:RGB:0x00ff0000:0x000000ff]";surfaceStyle "Color Patch";num-x-gridlines 25;num-y-gridlines 25;surfaceMesh "Mesh";VCamFile 'MV6KTT04.xvz';}} We use the divergence theorem, namely% \[ \diint\limits_{S}\vec{F}\cdot \vec{n}dS=\diiint\limits_{E}\nabla \cdot \vec{F% }dV \]% where $E$ is the volume enclosed by $S.$ \[ \nabla \cdot \vec{F}=y-y+1=1 \] Note that $z=0\Rightarrow x^{2}+y^{2}=\frac{4}{3}.$ Using cylindrical coordinates we have $0\leq z\leq 4-3r^{2},$ $0\leq r\leq \frac{2}{\sqrt{3}},$ and $0\leq \theta \leq 2\pi $% \begin{eqnarray*} \diiint\limits_{E}\nabla \cdot \vec{F}dV &=&\int_{0}^{2\pi }\int_{0}^{\frac{2% }{\sqrt{3}}}\int_{0}^{4-3r^{2}}\left( 1\right) rdzdrd\theta =\int_{0}^{2\pi }\int_{0}^{\frac{2}{\sqrt{3}}}\left( 4r-3r^{3}\right) drd\theta =\int_{0}^{2\pi }\left[ 2r^{2}-\frac{3}{4}r^{4}\right] _{0}^{\frac{2}{\sqrt{3% }}}d\theta \\ &=&\int_{0}^{2\pi }\left[ 2\left( \frac{4}{3}\right) -\left( \frac{3}{4}% \right) \left( \frac{16}{9}\right) \right] d\theta =\int_{0}^{2\pi }\left( \frac{4}{3}\right) d\theta =\frac{8\pi }{3} \end{eqnarray*} \vspace{1pt} Alternatively, we will calculate the suface integral directly. \ Let $S_{1}$ denote the portion of the paraboloid on top and $\ S_{2}$ denote the disc on the bottom. \vspace{1pt} For $\ S_{1}$ we parametrize the surface using x and y as the parameters. \ Thus \begin{eqnarray*} \vec{r}\left( x,y\right) &=&\left\langle x,y,4-3\left( x^{2}+y^{2}\right) \right\rangle \\ \vec{r}_{x}\left( x,y\right) &=&\left\langle 1,0,-6x\right\rangle \\ \vec{r}_{y}\left( x,y\right) &=&\left\langle 0,1,-6y\right\rangle \end{eqnarray*} \vspace{1pt} The domain of $\vec{r}(x,y)$ is the disc $D=\left\{ \left( x,y\right) |0\leqq x^{2}+y^{2}\leqq \frac{4}{3}\right\} .$ Then, \[ \vec{r}_{x}\times \vec{r}_{y}=\left\vert \begin{array}{ccc} \vec{i} & \vec{j} & \vec{k} \\ 1 & 0 & -6x \\ 0 & 1 & -6y% \end{array}% \right\vert =6x\vec{i}+6y\vec{j}+\vec{k} \] We observe that the z component is positive, so we have the correct orientaion of the normal. \vspace{1pt} \begin{eqnarray*} \diint\limits_{S_{1}}\vec{F}\cdot \vec{n}dS &=&\diint\limits_{D}\left\langle xy,-\frac{1}{2}y^{2},4-3\left( x^{2}+y^{2}\right) \right\rangle \cdot \left\langle 6x,6y,1\right\rangle dA_{xy} \\ &=&\diint\limits_{D}\left[ 6x^{2}y-3y^{3}+4-3\left( x^{2}+y^{2}\right) % \right] dA_{xy} \\ &=&\int_{0}^{2\pi }\int_{0}^{\frac{2}{\sqrt{3}}}\left[ 6r^{3}\cos ^{2}\theta \sin \theta -3r^{3}\sin ^{3}\theta +4-3r^{2}\right] rdrd\theta \\ &=&\int_{0}^{2\pi }\int_{0}^{\frac{2}{\sqrt{3}}}\left[ 6r^{4}\cos ^{2}\theta \sin \theta -3r^{4}\sin ^{3}\theta +4r-3r^{3}\right] drd\theta \\ &&\int_{0}^{2\pi }\left[ \frac{6}{5}r^{5}\cos ^{2}\theta \sin \theta -\frac{3% }{4}r^{5}\sin ^{3}\theta +2r^{2}-\frac{3}{4}r^{4}\right] |_{r=0}^{r=\frac{2}{% \sqrt{3}}}d\theta \\ &=&\int_{0}^{2\pi }\left[ \frac{6}{5}\left( \frac{2}{\sqrt{3}}\right) ^{5}\cos ^{2}\theta \sin \theta -\frac{3}{4}\left( \frac{2}{\sqrt{3}}\right) ^{5}\sin ^{3}\theta +2\frac{4}{3}-\frac{3}{4}\frac{16}{9}\right] d\theta \\ &=&\frac{6}{5}\left( \frac{2}{\sqrt{3}}\right) ^{5}\left[ \frac{-\cos ^{3}\theta }{3}\right] _{\theta =0}^{\theta =2\pi }-\frac{3}{4}\left( \frac{2% }{\sqrt{3}}\right) ^{5}\left[ \frac{-\sin ^{2}\theta \cos \theta -2\cos \theta }{3}\right] _{\theta =0}^{\theta =2\pi }+\frac{4}{3}2\pi \\ &=&\frac{8\pi }{3} \end{eqnarray*} \vspace{1pt} For $S_{2}$, we also parametrize using $x$ and $y$, but now $z=0$ so it's much simpler. \vspace{1pt}% \begin{eqnarray*} \vec{r}\left( x,y\right) &=&\left\langle x,y,0\right\rangle \\ \vec{r}_{x}\left( x,y\right) &=&\left\langle 1,0,0\right\rangle =\vec{i} \\ \vec{r}_{y}\left( x,y\right) &=&\left\langle 0,1,0\right\rangle =\vec{j} \end{eqnarray*} The domain is the same disc,$D$, as for $S_{1}$. \[ \vec{r}_{x}\times \vec{r}_{y}=\vec{i}\times \vec{j}=\vec{k} \] \vspace{1pt}We observe that this vector points upward and we need the downward normal, so we use the negative and have \begin{eqnarray*} \diint\limits_{S2}\vec{F}\cdot \vec{n}dS &=&\diint\limits_{D}\left\langle xy,-\frac{1}{2}y^{2},0\right\rangle \cdot \left\langle 0,0,-1\right\rangle dA_{xy} \\ &=&0 \end{eqnarray*} Finally \begin{eqnarray*} \diint\limits_{S}\vec{F}\cdot \vec{n}dS &=&\diint\limits_{S_{1}}\vec{F}\cdot \vec{n}dS+\diint\limits_{S2}\vec{F}\cdot \vec{n}dS \\ &=&\frac{8\pi }{3}+0 \end{eqnarray*} \vspace{1pt} \vspace{1pt} \QTP{Body Math} \vspace{1pt} \end{document} %%%%%%%%%%%%%%%%%%%%%% End /document/Surfint.tex %%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%% Start /document/MV6KTT00.bmp %%%%%%%%%%%%%%%%%%%% Budwc@@@@@@@@XCA@@@J@@@@TI@@@PZ@@@P@@`@@A@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@ @@@@@@B@@@B@@@@H`@@H@@@@`@@H@@BH@@@Lp@C@p\CL@pkli@@@@@@@@@@@@@@@@@@@@@@@@@@ @@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@@ 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