4301 East-West Hwy, Bethesda, MD 20814 (240) 497-6300

Multivariable Calculus

Syllabus

Fall 2004

 

 

Instructor:     Chris Orlando    Email

  *I am available for help after school on Tuesdays, Wednesdays, and Thursdays in room C111.

Web Page:   http://blackboard.mcps.k12.md.us

  *Homework, assignments, grades, and other important information can be found on this page.

Text:               Multivariable Calculus; Stewart, 5th edition

 

Grading and Assessment:

 

Your grade in this course will be determined by the following:

1.  Tests — At the end of each chapter.  50%

2.  Quizzes Usually one or two per chapter.  25%

3.  Homework To be collected on test days. 25%

 

Homework will be graded according to the following:

23-25 points:  All diagrams, graphs, sketches are neat and labeled.  Problems are completed accurately.

20-22 points:  Most problems are neat and labeled.  Most problems are completed correctly.

18-19 points:  Some concepts are not attempted.  Accuracy of the problems is not consistent.

15-17 points:  Many concepts are not attempted.  Most problems are not completed accurately.

0-14 points:    Most concepts are not attempted and are not accurate.  Problems are not easily read or understandable.

 

Class Expectations:

 

  • Homework will be assigned almost every day. You will need to keep an organized folder for your homework to be turned in and graded on test days.  
  • You should bring paper, pencil, textbook, and a calculator to class every day (TI-83 preferred). 
  • There will be no food or drinks allowed in class (bottled water is okay).
  • If you are absent the day of a test, you will be required to take the test the day you return to school.  If you are absent the day before the test, you will still be required to take the test upon returning to school.  It is your responsibility to contact another student to receive any review information. 

 

Academic Dishonesty

 

This applies to both written work and oral presentations.  Examples of academic dishonesty include, but are not limited to, the following:  the willful giving or receiving of an unauthorized text, unfair, dishonest, or unscrupulous advantage in academic work over other students using fraud, duress, deception, theft, trickery, talking, signs, gestures, copying, or any other methodology.

 

Grading and Reporting

 

The following B–CC policies are consistent with the new MCPS Grading and Reporting Policy as outlined in Learning, Grading and Reporting Guidelines (MCPS, 2004).  These will apply in all courses offered at B–CC.

 

l        Teachers will assign grades to reflect individual achievement on course objectives.

l        Teachers will determine grades based on a variety of assessment methods.

l        Teachers will issue progress reports at the 4½ week mark in each quarter.

l        Teachers will establish clear due dates and deadlines.  The maximum penalty for work submitted after the due date but before the deadline is one letter grade on an A-E scale or 10% on a 100% scale.

l        Teachers will record 50% as the lowest possible grade if percentages are used.

 

 

 

Course Outline

 

Chapter 13  Vectors and Geometry of Space

13.1     Three-Dimensional Coordinate System

            13.2     Vectors

            13.3     The Dot Product

            13.4     The Cross Product

            13.5     Equations of Lines and Planes

            13.6     Cylinders and Quadric Surfaces

            13.7     Cylindrical and Spherical Coordinates

 

Chapter 14  Vector Functions

14.1     Vector Functions and Space Curves

            14.2     Derivatives and Integrals of Vector Functions

            14.3     Arc Length and Curvature

            14.4     Motion in Space:  Velocity and Acceleration

 

Chapter 15  Partial Derivatives

15.1     Functions of Several Variables

            15.2     Limits and Continuity

            15.3     Partial Derivatives

            15.4     Tangent Planes and Linear Approximations

            15.5     The Chain Rule

            15.6     Directional Derivatives and the Gradient Vector

            15.7     Maximum and Minimum Values

            15.8     Lagrange Multipliers

 

Chapter 16   Multiple Integrals

16.1     Double Integrals over Rectangles

            16.2     Iterated Integrals

            16.3     Double Integrals over General Regions

            16.4     Double Integrals in Polar Coordinates

            16.5     Applications of Double Integrals

            16.6     Surface Area

            16.7     Triple Integrals

            16.8     Triple Integrals in Cylindrical and Spherical Coordinates

            16.9     Change of Variables in Multiple Integrals

 
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Page Last Updated
September 15, 2004

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