Math 251H: Multivariable Calculus (Honors Section) - Spring 2017



This course is over and this webpage is no longer updated

Instructor: Joseph Palmer
Email: j.palmer at rutgers.edu
Teaching Assitant: Emily Kukura

Syllabus: link
Schedule: 5:00-6:20pm Mondays and Wednesdays in BRR-4085
Textbook: Calculus: Early Transcendentals (Jon Rogawski, Rutgers Edition, ISBN 1-4641-0376-3)
Office Hours: Wednesdays 10am-noon in my office, Hill 340
TA Office Hours: TBA


The tentative schedule for the course, which will be updated from time to time, is below. Other course information is on the syllabus. Please email me if you have any questions. Homework will be handled through the WebAssign system and is due each Friday at 5pm.

You can check your current grade in this course and access the WebAssign system with sakai.


Maple Assignments:

Find the maple assignments here and turn them in to the TA. On the weeks these assignments are due (notice this is not every week) they are to be turned in at the start of the recitation session with the TA.

Due dates:
Lab 1: Thursday, Feb 2
Lab 2: Thursday, Feb 16
Lab 3: Thursday, March 9
Lab 4: Thursday, March 23
Lab 5: Thursday, April 20

Tentative Schedule:

Date       Sections       Topics
1/18 12.1, 12.2 Vectors in 2- and 3-dimension
1/23 12.3, 12.4 Dot product and Cross Product of Vectors
1/25 12.5 Planes in 3D (and catch up on other sections)
1/30 13.1, 13.2 Vector-valued Functions
2/1 13.3, 13.4 Arc Length, Speed, Curvature
2/6 14.1, 14.2 Multivariable Functions, Limit, Continuity
2/8 14.3, 14.4 Partial Derivatives, Differentiability, Tangent Planes
2/13 14.5 Gradient and Directional Derivatives
2/15 14.6 The Chain Rule
2/20 14.7 Optimization of Multivariable Function
2/22 14.8 Lagrange Multiplier
2/27 Midterm 1
3/1 15.1 Integration of Multivariable Function
3/6 15.2 Double Integral Over General Regions
3/8 15.3 Triple Integral
3/20 12.7 Cylindrical and Spherical Coordinates
3/22 15.4 Integration in Polar, Cylindrical, and Spherical Coordinates
3/27 15.6 Change of Variables
3/29 16.1 Vector Fields
4/3 16.2 Line Integrals
4/5 16.3 Conservative Vector Fields
4/10 Midterm 2
4/12 16.4 Surface Integrals
4/17 16.5 Surface Integrals of Vector Fields
4/19 17.1 Greens Theorem
4/24 17.2 Stokes Theorem
4/26 17.3 Divergence Theorem
5/1 Review/Catch up
5/5 FINAL EXAM (4-7pm in BRR-4085)