This is the common calendar. For course policies, please read the syllabus carefully.

For past midterm and final exams, please visit the 1553 exam archive.

Also, see Prof. Jankowski's Spring 2022 lecture recordings. He recorded most of the lectures from that semester, though a few had technical difficulties.

Check out the games and demos page, our reference sheet, and the interactive row reducer, which is great for checking your steps as you perform row reduction.

In addition to the slides below, Dan Margalit has written a set of his own slides, which you can find here.

Please note that the schedule is tentative and may be changed without notice, especially before the semester begins.

Sections listed below correspond to Interactive Linear Algebra by Margalit and Rabinoff.

We encourage you to look at the overview before the first day of class.

Date Topic Materials WeBWorK Quiz/Exam Remarks
M Aug 18 Overview and 1.1, Systems of linear equations 1.1 Slides    
W Aug 20 1.1 (continued) and 1.2, Row reduction 1.2 Slides    
F Aug 22 Studio: 1.1 and 1.2 Worksheet
(solutions)
Warmup No quiz  
M Aug 25 1.2 (continued) and 1.3, Parametric form More 1.2 and 1.3 Slides
W Aug 27 1.3 (continued) and 2.1 and 2.2: Vectors, vector equations, and spans 2.1+2.2 Slides 1.1
(due Wed Aug 27)
 
F Aug 29 Studio: 1.2 and 1.3 1.2-1.3 Supplement Quiz 1: Syllabus
(Fri Aug 29)
 
M Sep 1 Labor Day, No Class
W Sep 3 2.1 and 2.2, continued 1.2 and 1.3
(due Wed Sep 3)
F Sep 5 Studio: 2.1, 2.2 2.1-2.2 Supplement Quiz 2: 1.1-1.3
(Fri Sep 5)
 
M Sep 8 2.3, Matrix equations 2.3 Slides    
W Sep 10 2.4, Solution sets and 2.5, Linear independence 2.4 Slides 2.1+2.2
(due Wed Sep 10)
 
F Sep 12 Studio: 2.3-2.4 2.3-2.4 Supplement   Quiz 3: 2.1-2.2
(Fri Sep 12)
 
M Sep 15 2.5, Linear independence (continued) 2.5 Slides    
W Sep 17 2.6, Subspaces 2.6 Slides 2.3 and 2.4
(due Thu Sep 18)
Midterm 1: through 2.4    
F Sep 19 NO STUDIO   NO QUIZ  
M Sep 22 2.7 and 2.9: Basis, dimension, Rank and basis theorems 2.7+2.9 Slides    
W Sep 24 3.1, Matrix transformations 3.1 Slides 2.5 and 2.6
(due Wed Sep 24)
 
F Sep 26 Studio: 2.5-3.1 2.5-3.1 Supplement   NO QUIZ
M Sep 29 3.2, One-to-one and onto transformations 3.2 Slides    
W Oct 1 3.3, Linear transformations 3.3 Slides 2.7+2.9, 3.1
(due Wed Oct 1)
 
F Oct 3 Studio: 3.2-3.3 3.2-3.3 Supplement   Quiz 4: 2.5-3.1
(Fri Oct 3)
 
M Oct 6 Fall Break, No Class
W Oct 8 3.4 and 3.5: Matrix multiplication and inverses 3.4 Slides 3.2 and 3.3
(due Wed Oct 8)
   
F Oct 10 Studio: 3.4-3.6 3.4-3.6 Supplement Quiz 5: 3.2 and 3.3
(Fri Oct 10)
 
M Oct 13 3.5 (continued) and 3.6, The Invertible Matrix Theorem 3.5+3.6 Slides
W Oct 15 Review   3.4
(due Thu Oct 16)
Midterm 2: 2.5 through 3.4
 
F Oct 17 NO STUDIO 3.5-3.6 Supplement NO QUIZ
M Oct 20 4.1 and 4.3, Determinants and Volumes 4.1 and 4.3 Slides      
W Oct 22 4.2: Cofactor expansions 4.2 Slides 3.5+3.6
(due Wed Oct 22)
 
F Oct 24 Studio: 3.6 and Chapter 4 4.1-4.3 Supplement
NO QUIZ Withdrawal Deadline, Oct. 25
M Oct 27 5.1, Eigenvalues and eigenvectors 5.1 Slides    
W Oct 29 5.1 (continued) and 5.2, The characteristic polynomial 5.2 Slides Det. I and II
(due Wed Oct 29)
   
F Oct 31 Studio: 5.1 and 5.2 5.1-5.2 Supplement
Quiz 6: 3.5-3.6 and Ch. 4
(Fri Oct 31)
M Nov 3 5.4, Diagonalization 5.4 Slides    
W Nov 5 5.4 (continued) and 5.5, Complex eigenvalues 5.4 (continued) and 5.5 Slides 5.1 and 5.2
(due Wed Nov 5)
F Nov 7 Studio: 5.4-5.5 5.4-5.5 Supplement Quiz 7: 5.1 and 5.2
(Fri Nov 7)
M Nov 10 5.6, Stochastic matrices 5.6 Slides  
W Nov 12 6.1, Dot products and orthogonality 6.1 Slides 5.4 and 5.5
(due Thu Nov 13)
Midterm 3: 3.5 through 5.5
 
F Nov 14 NO STUDIO NO QUIZ
M Nov 17 6.2: Orthogonal complements;
Intro to 6.3: Orthogonal Projections
6.2 and beginning of 6.3 Slides  
W Nov 19 6.3: Orthogonal projections 6.3 (continued) Slides 5.6 and 6.1
(due Wed Nov 19)
 
F Nov 21 Studio: 5.6 and Chapter 6 5.6-6.5 Supplement NO QUIZ
M Nov 24 6.5, Least squares 6.5 Slides 6.2
(due Mon Nov 24)
 
W Nov 26 Thanksgiving Holiday, No Class
F Nov 28 Thanksgiving Holiday, No Studio
M Dec 1 Final exam review  
Tue Dec 9 Final Exam for ALL SECTIONS of Math 1553: 6:00pm–8:50pm