MATH 2311 - Intermediate Calculus II (Winter 2008)

last-updated-15-Apr-2008
Instructor  
   James Muir, McNally North Wing (MN) 101, 420-5788 (office phone), jamuir at cs dot smu dot ca
lectures  
   Section A, 8:30am - 9:45am Tuesday & Thursday in Loyola Academic Complex (LA) 283, Jan 7 - April 8
   Section B, 11:30am - 12:45pm Monday & Wednesday in McNally North (MN) 223, Jan 7 - April 8
recitations  
   Section RA [Muir], 10:00am - 11:15am Tuesday in McNally East Wing (ME) 111 LA 297
   Section RB [Singh], 10:00am - 11:15am Wednesday in McNally East Wing (ME) 105
   Section RC [Amleh], 10:00am - 11:15pm Thursday in McNally East Wing (ME) 111 LA 297
office hours  

Course Information Sheet

Here is the course information sheet.

Course description (from the University Calendar)

Limits and continuity of functions of several variables, partial derivatives, and the chain rule, directional derivatives and gradient vector, the total differential, tangent planes and normals to a surface, higher order partial derivatives, extrema of functions of two variables. The double integrals, iterated integrals, double integrals in polar coordinates, applications of double integrals, the triple integral, triple integrals in cylindrical and spherical coordinates, applications of triple integrals, vector fields, divergence and curl of vector fields, line integrals, path-independent line integrals. Green's theorem, Stokes' theorem, and the divergence theorem.

Classes 3 hours plus recitation 1.5 hours a week. 1 semester.

Prerequisites

MATH 2310 (Intermediate Cal I), or both MATH 1212 (Cal II for Engineers) and MATH 2301 (Linear Algebra for Engineers).

Text (Required)

The required text is Calculus: Early Transcendentals, Fifth Edition by James Stewart (please note that we will be using the Fifth Edition).

Evaluation

Your final mark will be computed using the following formula:

20% Quizzes  (held during recitations)
30% Midterm  (one, evening of 28 Feb)
50% Exam  (3-hours, scheduled by the University)

Marks

Here is a text file containing all the course marks recorded so far. Note that it does not contain any identifying information. The rows are sorted sorted according to the score on Quiz 1. To determine the row which contains your marks, you must already know your score on Quiz 1.

Here are some further details about how final marks are tabulated.

Each quiz, except for quiz 3, was marked out of 20.  Your mark on quiz 3 was converted to 
a mark out of 20 like so:  q3 = x/24*20.

Suppose your quiz marks are q1,q2,...,q10, your midterm mark is m and your exam mark is f. 

Your overall quiz mark is Q=(SUM(q1,q2,...,q10)-MIN(q1,q2,...,q10))/(20*9)
(i.e. your worst quiz mark is thrown out.)
The midterm was marked out of 100.  Let M=m/100.
The exam was marked out of 130.  Let F=f/130.

Your final mark in the course is 
        MAX(20*Q+30*M+50*F, 20*Q+10*M+70*F)
This mark is converted into a letter grade.

Midterm

Here is the date, time and location of the midterm:

        Thursday, 28 February
        Sobey Building, Room 255 and Loyola Building, Room 176
        6:30pm - 8:30pm

The midterm will cover the material on problem sets 1,2,3,4,5,6.

You will be allowed to bring into the midterm one side of an 8.5x11 sheet of paper containing whatever notes, formulas, etc. you wish. You will also be allowed to use a non-programmable calculator (i.e. graphing calculators, cellphone calculators and so on are not allowed). You are responsible for knowing definitions (e.g. if I ask you to compute the angle between two vectors, then you need to know the definition of "the angle between vectors").

Here is a summary of the midterm scores.

Here are solutions to the midterm.

Final Exam

Here is the date, time and location of the final exam:

        Thursday, 10 April
        Loyola Building, Room 170
        9:00am - 12:00pm

Note that your last lecture will be on either Monday, 7 April or Tuesday, 8 April depending on which lecture section you attend.

The final exam will cover the material on problem sets 1-6 and 7-11. There will be a slightly greater emphasis on problem sets 7-11: roughly 65% of the exam will test material from problem sets 7-11, and 35% will test material from the earlier problem sets.

You will be allowed to bring into the final exam a double sided 8.5x11 sheet of paper containing whatever notes, formulas, etc. you wish (i.e. you are allowed to write notes on both sides of this sheet). You will also be allowed to use a non-programmable calculator (i.e. graphing calculators, cellphone calculators and so on are not allowed). You are responsible for knowing definitions (e.g. if I ask you to compute the angle between two vectors, then you need to know the definition of "the angle between vectors").

Here is a summary of the final exam scores.

Problem Sets

Completing the following problem sets will help prepare you for the quizzes.

Problem Set 1
Problem Set 2
Problem Set 3     Solutions to Problem Set 3
Problem Set 4
Problem Set 5     Solutions to Problem Set 5
Problem Set 6 (you can skip ex. 27, 29 from Section 14.7)
Problem Set 7 (there are quite a few exercises listed on Problem Set 7. If you don't have time to complete all of them, then I suggest you try to complete every second one.)
Problem Set 8     Solutions to Problem Set 8
Problem Set 9
Problem Set 10
Problem Set 11     Solutions to Problem Set 11

Quizzes

Here are the solutions to each quiz.

Note that the files below are DjVu files, and you may need to install a browser plugin to view them. You can download a browser plugin here.

Quiz 1
Quiz 2
Quiz 3
Quiz 4
Quiz 5
Quiz 6
Quiz 7
Quiz 8
Quiz 9
Quiz 10

IBM Campus Visit

Do you want a job with IBM? Here is an invitation to attend an information session at Dalhousie on 22 January.

Schedule

Week 1
7 Jan - 11 Jan   Lectures, No Recitations
Week 2
14 Jan - 18 Jan   Lectures, Recitations [Muir]
Week 3
21 Jan - 25 Jan   Lectures, Recitations [Amleh]
Week 4
28 Jan - 1 Feb   Lectures, Recitations [Singh]
Week 5
4 Feb - 8 Feb   Lectures, Recitations [Muir]
Week 6
11 Feb - 15 Feb   Lectures, Recitations [Amleh]
Week 7
18 Feb - 22 Feb   Winter Break
Week 8
25 Feb - 29 Feb   Lectures, No Recitations, Midterm evening of 28 Feb
Week 9
3 Mar - 7 Mar   Lectures, Recitations [Singh]
Week 10
10 Mar - 14 Mar   Lectures, Recitation [Muir], Last day to withdraw without academic penalty is 14 Mar
Week 11
17 Mar - 21 Mar   Lectures, Recitations [Amleh]
Week 12
24 Mar - 28 Mar   Lectures, Recitations [Singh]
Week 13
31 Mar - 4 Apr   Lectures, Recitations [Muir]
Week 14
7 Apr - 8 Apr   Lectures, No Recitation

Policies


maintained by James Muir