(*********************************************************************** Mathematica-Compatible Notebook This notebook can be used on any computer system with Mathematica 4.0, MathReader 4.0, or any compatible application. The data for the notebook starts with the line containing stars above. To get the notebook into a Mathematica-compatible application, do one of the following: * Save the data starting with the line of stars above into a file with a name ending in .nb, then open the file inside the application; * Copy the data starting with the line of stars above to the clipboard, then use the Paste menu command inside the application. Data for notebooks contains only printable 7-bit ASCII and can be sent directly in email or through ftp in text mode. Newlines can be CR, LF or CRLF (Unix, Macintosh or MS-DOS style). NOTE: If you modify the data for this notebook not in a Mathematica- compatible application, you must delete the line below containing the word CacheID, otherwise Mathematica-compatible applications may try to use invalid cache data. For more information on notebooks and Mathematica-compatible applications, contact Wolfram Research: web: http://www.wolfram.com email: info@wolfram.com phone: +1-217-398-0700 (U.S.) Notebook reader applications are available free of charge from Wolfram Research. ***********************************************************************) (*CacheID: 232*) (*NotebookFileLineBreakTest NotebookFileLineBreakTest*) (*NotebookOptionsPosition[ 765559, 15515]*) (*NotebookOutlinePosition[ 766292, 15541]*) (* CellTagsIndexPosition[ 766248, 15537]*) (*WindowFrame->Normal*) Notebook[{ Cell[CellGroupData[{ Cell["Section 13.6 Parameterized Surfaces", "Title"], Cell["H. Edward Donley", "Subtitle"], Cell[CellGroupData[{ Cell["Initializations", "Subsection"], Cell[CellGroupData[{ Cell[BoxData[{ \(Clear[drawSpherical]\), "\[IndentingNewLine]", \(\(drawSpherical[] := Module[{curve1, curve2, line1, line2, line3, point, text1, text2, text3, axeslabels}, curve1 = ParametricPlot3D[{Cos[t], Sin[t], 0}, {t, 0, \[Pi]/4}, PlotRange \[Rule] {{0, 2}, {0, 2}, {0, 2}}, ViewPoint \[Rule] {3, 1, 1}, Axes \[Rule] False, DisplayFunction \[Rule] Identity]; \[IndentingNewLine]curve2 = ParametricPlot3D[{Sin[t], Sin[t], Cos[t]}, {t, 0, \[Pi]/4}, PlotRange \[Rule] {{0, 2}, {0, 2}, {0, 2}}, ViewPoint \[Rule] {3, 1, 1}, Axes \[Rule] False, DisplayFunction \[Rule] Identity]; \[IndentingNewLine]line1 = Graphics3D[ Line[{{0, 0, 0}, {1.5, 1.5, 0}}]]; \[IndentingNewLine]line2 = Graphics3D[{RGBColor[1, 0, 0], Line[{{0, 0, 0}, {1.5, 1.5, 1.5}}]}]; \[IndentingNewLine]line3 = Graphics3D[ Line[{{1.5, 1.5, 0}, {1.5, 1.5, 1.5}}]]; \[IndentingNewLine]point = Graphics3D[{PointSize[0.03], RGBColor[1, 0, 0], Point[{1.5, 1.5, 1.5}]}]; \[IndentingNewLine]text1 = Graphics3D[ Text[StyleForm["\<\[Rho]\>", FontSize \[Rule] 18], {1.2, 1.2, 1.3}]]; \[IndentingNewLine]text2 = Graphics3D[ Text[StyleForm["\<\[Theta]\>", FontSize \[Rule] 18], {1.1, .5, 0}]]; \[IndentingNewLine]text3 = Graphics3D[ Text[StyleForm["\<\[Phi]\>", FontSize \[Rule] 18], { .6, .6, 1}]]; \[IndentingNewLine]axeslabels = Graphics3D[{Text[ StyleForm["\", FontSize \[Rule] 18], {1.85, .15, 0}], \ Text[ StyleForm["\", FontSize \[Rule] 18], { .25, 1.85, 0}], \ Text[ StyleForm["\", FontSize \[Rule] 18], { .2, 0, 1.85}]}]; \[IndentingNewLine]Show[curve1, curve2, line1, line2, line3, point, text1, text2, text3, axeslabels, DisplayFunction \[Rule] $DisplayFunction];];\)\)}], "Input", InitializationCell->True], Cell[BoxData[ \(General::"spell1" \(\(:\)\(\ \)\) "Possible spelling error: new symbol name \"\!\(point\)\" is similar to \ existing symbol \"\!\(Point\)\"."\)], "Message"] }, Closed]] }, Closed]], Cell[CellGroupData[{ Cell["Introduction", "Section"], Cell[TextData[{ "Surfaces are two-dimensional objects embedded in three-dimensional space.\n\ x = ", Cell[BoxData[ \(TraditionalForm\`f\_1\)]], "(u, v)\n y = ", Cell[BoxData[ \(TraditionalForm\`f\_2\)]], "(u, v)\n z = ", Cell[BoxData[ \(TraditionalForm\`f\_3\)]], "(u, v)" }], "Text"], Cell["\<\ For example, you can describe a cylinder by letting u represent the angle \ around the cylinder and v represent the distance along the cylinder's axis.\ \>", "Text"], Cell[BoxData[{ \(Clear[x, y, z, u, v]\), "\[IndentingNewLine]", \(x[u_, v_] := 3 Cos[u]\), "\[IndentingNewLine]", \(y[u_, v_] := 3 Sin[u]\), "\[IndentingNewLine]", \(z[u_, v_] := v\), "\[IndentingNewLine]", \(\(ParametricPlot3D[{x[u, v], y[u, v], z[u, v]}, {u, 0, 2 \[Pi]}, {v, 0, 5}];\)\)}], "Input"], Cell["\<\ How would you draw a cylinder of radius 2 oriented along the y axis?\ \>", "Text"], Cell["\<\ In our first next few examples, we will use spherical coordinates, where \ \[Rho] represents the distance from the origin, \[Phi] is the angle that the \ point's position vector makes with the z axis (latitude), and \[Theta] is the \ angle that it makes with the xz plane (longitude).\ \>", "Text"], Cell[BoxData[ \(drawSpherical[]\)], "Input"], Cell["\<\ The following equations convert from spherical coordinates to rectangular \ coordinates. x = \[Rho] sin(\[Phi]) cos(\[Theta]) y = \[Rho] sin(\[Phi]) sin(\[Theta]) z = \[Rho] cos(\[Phi])\ \>", "Text"] }, Closed]], Cell[CellGroupData[{ Cell["Snail Shell", "Section"], Cell[CellGroupData[{ Cell["Creating the Snail Shell", "Subsection"], Cell["\<\ We will create a snail shell similar to the following Ross Land Snail from \ New Zealand. 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