Week  Date  Topic  Notes 
1 
Aug 23 
Introduction 

Aug 25  Review: Trig. 
Lecture 1  
Aug 26  Review: inverse functions 
Lecture 2  
Aug 27  Review: exponentials and logarithms 
Lecture 3  
2 
Aug 30 
guessing limits  Lecture 4 
Sept 1 
Test (solutions) 

Sept 2 
guessing limits and asymptotes 
Lecture 5  
Sept 3 
Limit laws 
Lecture 6  
3 
Sept 6 
Holiday!!! 

Sept 8 
Finding limits algebraically  Lecture 8  
Sept 9 
Continuous functions (Part I) 
Lecture 7  
Sept 10 
Continuous functions(Part II)  Lecture 7.5  
4 
Sept 13 
The IVT 

Sept 15  The Squeeze theorem and trig. limits  Lecture 9  
Sept 16 
The Squeeze theorem and trig. limits (continued) 


Sept 17  Test (solutions) 

5 
Sept 20 
The derivative at a point 
Lecture 12 
Sept 22 
The derivative as a function 
Lecture 13  
Sept 23 
product and quotient rules 
Lecture 14  
Sept 24 
The chain rule 
Lecture 15  
6 
Sept 27 
More on the chain rule 
15 continued 
Sept 29 
Yet more on the chain rule and Higher order derivatives  Lecture 16  
Sept 30 
Differentiable functions. 
Lecture 17  
Oct 1 
Review 

7 
Oct 4 
Holiday!!! 

Oct 6 
Test 

Oct 7 
Sketching derivatives 
Lecture 18  
Oct 8 
maximum and minimum values 
Lecture 19  
8 
Oct 11  The second derivative test 
Lecture 20 
Oct 13  concavity and points of infection 
Lecture 21  
Oct 14  graph sketching 
Lecture 22  
Oct 15  More graph sketching 


9 
Oct 18  MVT and graph sketching 
Lecture 24 
Oct 20 
Review 

Oct 21 
Test (sols) 

Homework for rates of change and related rates can be found here. Printed notes will resume for integration on Nov. 3rd. 

Oct 22 
rates of change 
Lecture 25  
10 
Oct 25 
Motion under gravity 
Lecture 26 
Oct 27 
related rates 
Lecture 27  
Oct 28 
More related rates 
Lecture 28  
Oct 29 
Summation notation 
Lecture 29  
11 
Nov 1 
Test (solutions) 

Nov 3 
The definite integral 
Lecture 30  
Nov 4 
The definite integral again 
Lecture 31  
Nov 5 
Fundamental theorem of calculus Pt 1 
Lecture 32  
12 
Nov 8 
Fundamental theorem of calculus Pt 2 
Lecture 33 
Nov 10  Applications of the integral 
Lecture 34  
Nov 11  Optimization 
Lecture 35  
Nov 12  Optimization 
Lecture 36  
13 
Nov 15  Review 

Nov 17  Test (solution) 

Nov 18  l'Hopital's rule 
Lecture 37  
Nov 19  trig. derivatives and derivs. of inverses 
Lecture 38  
14 
Nov 22 
derivs. of exp and log 
Lecture 40 
Nov 24 
Holiday!!! 

Nov 25 
Holiday!!! 

Nov 26 
Holiday!!! 

15 
Nov 29 
implicit differentiation 
Lecture 41 
Dec 1 
Linear approximation 
Lecture 42  
Dec 2 
Review 

Dec 3 
Test 

16 
Dec 6 
The definition of a limit 
chalktalk 
Dec 8 
The definition of a limit  Lecture 11  
Dec 9 
Review 