Math 23, Fall, 1998
Math 23, Fall, 1998
Math 23, Calculus and Analytic Geometry III, will cover the chapters 11 
14 of
Calculus, Early Transcendentals, third edition, by James Stewart.
The Maple supplement for Math 21, Discovering Calculus with Maple , by Harris and
Lopez, might be useful for those having difficulty
using Maple.
A note about file formats
Most lecture notes and exams now will be directly readable by most modern Web
browsers, such as Netscape3.0. Some older browsers may have trouble with the
symbol fonts, however. There is an alternate version of most files, in
postscript format, which provides betterquality print than the browsers.
You can download these files by (in netscape) pressing Shift
as you
click on the link.
Maple assignments are provides as maple worksheet files (release 5). You can configure your browser
to automatically load the files into Maple as you download them, but it is
usually safer to download them to a file first, and load them into Maple
separately. If you are on a public LAN, be sure to save the file to a floppy
disk so you can keep it.
Maple demonstrations
Maple worksheets and homework assignments
General Information
Exams Rooms for the Final Exam.
Rooms for the final exam are as follows:
Math 23, Final Exam Locations 


Sections 
Room 


1017 
Packard Labs 101 
1825 
Lower Grace 
The exam begins at 4:00, and last three hours. You may not use a calculator, notes, books, or the assistance of another student during the exam.
Exams, old exams , and review sheets.
 Review
Sheetfor 1998 Final Exam Postscript
format: Review
Sheetps
 to the Review
Sheet for 1998 Final Exam Postscript
format: Review
Sheet Solutionsps
 Fall '98 First 4:00 exam solutions
, Postscript format.
 Fall '98 Second 4:00 exam solutions
, Postscript format.
 Fall 1997, Review
Sheet for Exam #2
, Postscript format.
 Fall 1994, Second Exam
, Postscript format.
 Fall 1995, Second Exam
, Postscript format.
 Fall '97 First 4:00 exam solutions
, Postscript format.
 Fall '97 Second 4:00 exam solutions
, Postscript format.
 First 4:00 exam, Fall, 1995ps
First 4:00 exam F95html
First 4:00 exam.
 Second 4:00 exam, Fall, 1995ps
Second 4:00 exam F95tex
 Fall, 1995's final
exam
F95 final
examps
Lecture Notes from Johnson's lectures
 11.1, Coordinates in
Space, 11.2, Vectors. Postscript
format: 11.111.2ps
 11.3, Dot Product. Postscript
format: 11.3ps
 11.4, CrossProduct. Postscript
format: 11.4ps
 11.5, Equations of Lines and
Planes . Postscript
format: 11.5ps
 11.6, Quadric Surfaces. Postscript
format: 11.6ps. Check out
the Maple demo for this lecture: Surface demo, Demo of quadric
surfaces.
 11.7, Vectorvalued functions. Postscript
format: 11.7ps.
 11.8, Arc Length and Curvature. Postscript
format: 11.8ps.
 11.9, Velocity and Acceleration. Postscript
format: 11.9ps.
 11.92, Kepler's laws Postscript
format: 11.92ps.
 11.10, Cylindrical and
Spherical coordinates Postscript format: 11.10ps.
 12.1, Functions of several
variables. Postscript
format: 12.1ps. There is a Maple demo for this lecture: 3D plot demo, Demo of graphs of functions of two (and three) variables.
 12.2, Limits and continuity of
f(x,y). Postscript
format: 12.2ps.
 12.3, Partial Derivatives. Postscript
format: 12.3ps.
 12.4, Tangent planes and
Differentials. Postscript
format: 12.4ps.
 12.5, The Chain Rule. Postscript
format: 12.5ps.
 12.6, The Directional Derivative and the Gradient. Postscript
format: 12.6ps.
 12.7, Max/Min. Postscript
format: 12.7ps.
 12.8, Lagrange multipliers. Postscript
format: 12.8ps.
 13.1, Double Integrals. Postscript
format: 13.1ps.
 13.2, Iterated Integrals. Postscript
format: 13.2ps.
 13.3, Double Integrals over general domains. Postscript
format: 13.3ps.
 13.4, Double Integrals in Polar Coordinates. Postscript
format: 13.4ps.
 13.5, Applications of Double Integrals. Postscript
format: 13.5ps.
 13.6, Surface Area. Postscript
format: 13.6ps.
 13.7, Triple Integrals. Postscript
format: 13.7ps.
 13.8, Triple Integrals in Spherical and Cylindrical Coordinates. Postscript
format: 13.8ps.
 13.9, Change of Variables in Multiple Integrals. Postscript
format: 13.9ps.
 14.1, Vector Fields. Postscript
format: 14.1ps.
 14.2, Line Integrals. Postscript
format: 14.2ps.
 14.3, Fundamental Theorem of line Integrals, conservative vector fields. Postscript
format: 14.3ps.
 14.4, Green's Theorem. Postscript
format: 14.4ps.
 14.5, Div, Grad, and Curl. Postscript
format: 14.5ps.
 14.6, Parametric Surfaces, Area. Postscript
format: 14.6ps.
 14.7, Surface Integrals. Postscript
format: 14.7ps.
 14.8, Stokes' Theorem. Postscript
format: 14.8ps.
 14.9, The Divergence Theorem. Postscript
format: 14.9ps.