Email your instructor: laurel.langford@uwrf.edu
Office hours: 10:0011:30 MWF, NH 206F
Syllabus
Schedule and assignments
Monday  Wednesday  Thursday  Friday  
Sept 5  Change of plan! 
Introduction to differential calculus 
Limits of functions (sec 2.2) Pg 75 # 48, 1216, 25, 26 

Sept 12  The algebra of limits (sec 2.3) Pg. 84 # 1024, 48 
Finding derivatives using limits I (sec. 3.1) 
Finding derivatives using limits II Do these problems. 
Finding derivatives using limits III Sec 3.1 (pg 120) # 5, 7, 14ab, 15, 27, 28, 30 Notes from class 
Sept 19  Theory of limits I: continuity (sec. 2.5) pgs. 105107 # 3, 4, 1520, 3739, 41 
Misc: Binomial theorem and the Squeeze theorem. sec. 2.3 # 33, 35, 36, 37 Expand these using the binomial thm.: (a+h)^{4}; (x+2)^{3} review sheet (not turned in) 
Review  Exam 1 
Sept 26  2.4 (pg 96)# 15, 16, 17, 20  Derivative rules #1the easy parts. section 3.3 # 119 
Derivative rules #2trig functions and the product rule. 3.4 (pg 154) # 18, 14, 15, 21 
Derivative rules #3trig functions and the quotient rule. 3.3 # 27, 29, 30, 31, 34, 53, 55 3.4 # 912, 16, 1719, 23 
Oct 3  Derivative rules #4the chain rule 3.5 # 16, 7, 9, 11, 12, 13, 15, 22, 24, 33, 51 and these problems 
Derivative rules #5harder chain rule problems. 3.5 # 1720, 21, 23, 2527, 29, 32, 34, 37, 39, 40, 41, 44, 46 
Second derivatives and more quiz practice 3.5 # 4750, 54 Quiz practice 
3.7 # 14 parts 1g, 59. Hint for 9b: first find the time when the ball is at height 25m. 
Oct 10  Quiz in class 3.6 # 510, 25 
3.6 & 7 3.6 # 1114, 26, 27 3.7 # 10, 1, 12a, 13b&c, 14, 15, 16b 
3.8 
3.8 Do problems 1419 on the same sheet Check your answers 
Oct 17  3.9 # 1, 3, 15, 17, 31, 33 review sheet 
review solutions 
exam  4.3# 1&2 parts a, b, and tell the coordinates of the local maxima and minima, 5, 6 3.2 # 14 
Oct 24  For each function, a) find intervals where increasing and decreasing and b) find local max and min. 4.3 # 9, 11, 13, 14; 4.1 # 41 and these 4 probs (file contains solutions of 1&3)  4.1 # 45, 47, 49, 51, 55, 56  4.3 # 9, 11, 13, 14 part c.  
Oct 31  4.4 # 917 odd, 16, 18  4.4 # 19, 20; 4.5 # 13  4.5 # 28, 17, 3  4.3 # 39; 4.5 # 23, 35 
Nov 7  4.7 # 915. Vid of 9, vid of 14  As per your request here are some more problems and the solutions  Exam 3a  Exam 3b 
Nov 14  4.9 (pg. 279) 117 odd, 21, 27, 29, 3339 odd.  Using the infinite Riemann sum strategy find the area between y=9x^2 and the xaxis on the interval [0,3]  5.1 #3, 5.2 # 22  5.3 # 717 odd 
Nov 21  5.3 # 1935 odd, 37  Happy  Thanks  giving 
Nov 28  5.4 # 513 odd, 19, 2339 odd  5.5 # 717 odd, 21  5.5 # 19, 20, 23, 25, 27, 29, 30  5.5 # 3540, 45, 47, 48 
Dec 5  6.1 # 1, 5, 7, 13 Quiz practice here 
6.1 # 3, 9, 11, 17, 19, 23  6.2 # 3, 5, 7, 9, 27, 28  Integral quiz 
Dec 12  Final exam review and solutions 

Dec 19  Dec 21 3:30 final exam 