| This website uses the web to distribute Maple worksheets. These Maple files are not intended for viewing with a browser. You must open them with a Maple reader. Your system may be configured to launch such a reader when you click on a link to a *.mws file. If not, then just save the file. For, example, if you are using Netscape from Windows platform, then right-click on an icon and choose the "Save As" option. Because Maple worksheets are plain text files, browsers will display them when so-directed. However, the characters will have no meaning to you. Thus, if your browser displays a Maple file after you click on a link, ignore the display and save the downloaded file (preferably with the Maple worksheet mws extension). Then use Maple to open up the file that you have saved. |
| Worksheet Name | Maple Release | Comments |
|---|---|---|
| MultivariablePlottingIR8.mws |  |
Introduction to plotting space curves |
| MultivariablePlottingIIR8.mws | |
Introduction to plotting surfaces |
| Lab Name | Maple V R4 | Maple V R5 | Maple 6 (Not Yet Available) |
|---|---|---|---|
| Introduction to Maple for Calculus II students |  |
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| Introduction to Definite and Indefinite Integrals | |
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| Definite Integrals and The Fundamental Theorem of Calculus | |
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| Techniques of Integration | |
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| Approximating Integrals | |
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| Volumes and Arc Lengths | |
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| Direction Fields and Euler's Method | |
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| Worksheet Topic | Maple Release | Comments |
|---|---|---|
| Indefinite Integrals | |
Indefinite single integrals |
| Definite Integrals - I | |
Definite single integrals |
| Definite Integrals - II (The Fundamental Theorem of Calculus) | |
Illustrations of the Fundamental Theorem of Calculus |
| Techniques of Integration - I Substitution | |
Using Maple to make a change of variables in an integral |
| Techniques of Integration - II Integration by Parts | |
Using Maple to integrate by parts |
| Techniques of Integration - III Partial Fractions | |
Using partial fractions as an integration technique |
| Techniques of Integration - IV Numerical Methods | |
Approximating integrals |
| Osculating Circle | |
Geometry of space curves (curvature, Frenet frames, osculating circles) |
| Least Squares Line | |
Scatter plots, least squares lines, "mouse to elephant" example |
| Lagrange Multipliers | |
Lagrange multipliers, "Milkmaid" example |
| Section | MapleV R4 | MapleV R5 | Maple 6 | Maple 7 |
|---|---|---|---|---|
| Row Reduction |  |
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| Selected Exercises from a book by Otto Brettscher | |
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| Leontief Economic Model | |
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| Elementary Matrices and Inverses | |
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| The Rank of a Matrix | |
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| Coordinates and Change of Basis | |
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| Function Name | Link to Worksheet | Description |
|---|---|---|
| showtangentline3d | |
Plots a space curve and a tangent line. |
| sliceplot3d | |
Plots a surface using a user-defined number of slices |
| Package | Maple V R5 | Maple 6 (Not Yet Available) |
|---|---|---|
| Approximation | |
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| Calculus | |
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| Calendar | |
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| Looping Constructs | |
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| Number Theory | |
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- gridplotR6
> with(plots): > S := t->100/(100+(t-Pi/2)^8): R := t -> S(t)*(2-sin(7*t)-cos(30*t)/2): > polarplot([R,t->t,-Pi/2..3/2*Pi],numpoints=2000,axes=NONE);This example may be found in Maple's help page for the polarplot function.
Brian E. Blank
Department of Mathematics
Washington University in St. Louis
1 Brookings Drive
St. Louis, MO 63130
Phone: (314) - 935 - 6763
Fax: (314) - 935 - 6839
e-mail: brian@math.wustl.edu
Local time of download (Courtesy of the U.S. Naval Observatory)