Math 125 - 104 Course Homepage


About the final exam:
For a selection of review problems, click here.

Course handout
Office hours: MW 11:00 - 12:30, ILB 426

Homework problems and class schedule

(Italicized text denotes that the items are tentative.)
Week Date Topics covered Homework
1 Jan 12 sin and cos (Sec. 1.4) (Sec 1.4) 3,4,7,8,9,13
13 Sin and cos continued (Sec 1.4) 27,30,19,21,25
14 Inverse functions (Sec 1.5) (Sec 1.4) 24, 41,43,45
16 finding inverses and inverses of sin and cos (Sec 1.5) 1,4,5,6,16,17
2 20 Quiz (on last week's homework) inverse trig functions (Sec 1.5) 23,24,27,29,31,33,35,37
21 Exponentials and logarithms (Sec 1.6) 3,5,7,9,11,13,19,21,23
23 The intuitive idea of a limit (Section 2.2)
(Sec 2.2) 1,2,3,4,5
3 26 more on limits (Section 2.2) Sec (2.2) 7,8,21,25,29,31
27 Quiz (on last week's homework),  one-sided limits, infinite limits Sec (2.2) 37,38,39,41,43
28 limit laws (Section 2.3) Homework for section 2.3: 9,11,13,15,17,21,23,25,27,29,31,32
30  Continuity  (Section 2.4) (sec 2.4) 1,5,7,79,81,83,85,86
4 Feb 2 Types of discontinuity (Section 2.4) (Sec 2.4) 17, 19, 21,23,31,35
3 Quiz,  Constructing cts. fns. and limits (Sec 2.4) (Sec 2.4) 9,11,13, 37,39,43,47
4 Constructing cts. fns. and limits (Sec 2.4)
6 Evaluating limits algebraically (Sec 2.5) (Sec2.5) [7,9,11,19],[21,25,27,31],[43,49,51]
5 9 IVT (Sec  2.7), The squeeze theorem and trig limits (Sec 2.6) Sec(2.7)[1,2,3,5],[7,9,15,19]
10 Quiz, The squeeze theorem and trig limits (Sec 2.6) Squeeze Thm: sec 2.7 [5,6,7,3,43]
Trig limits: sec 2.7: [9,11,13,15]
11 review
Trig limits: sec 2.7: [17,19,23,25], [29,33,35], [39,41,42] 
13 review
6 16 Exam covering limits (2.1-2.7)
17 formal definition of a limit (Sec 2.8) sec 2.3: 1,2,3,4,13,15
18 the derivative (sec 3.1)
sec 3.1:[23,25,27,29,35], [11,12,13,14], [1,3,5,41]
20 the derivative (sec 3.1)
7 23 f'(x) and sketching f'(x) (Sec 3.2) sec 3.2 [1,3,5,7],[47,49,71,73]
25 Quiz, the derivative  sec 3.2 [23.27.29.35],[37,41,43,45],[53,55,57,59]
27 product and quotient rule (sec3.3) 13,15,19,21,27,41
8 March 2 trig derivatives  (sec 3.7) 5, 13, 15, 37, 39,40,41
3 Quiz, applications and higher order derivatives [(3.4) 23], [(3.5) 25,43,37,49], [(3.6) 29,43, 49]
4 chain rule (3.7) 5,25,29,41,51,93,95
6 implicit differentiation (S.3.8) 1,9,13,25,35,37
9 9 derivs of inverse functions [(S 3.9) 7,9,25,31,33,39]
10 Quiz, d(log) (s.3.10) 3,7,9,34,43,45
11 d(exp) [(S.3.10) 25,27,36,39,40,68,79]
13 related rates (S 3.11) 1,3,9,15,27,28
10 23
24
25 Exam covering Differentiation (3.1-3.10)
27 maxima and minima (S4.2) [1,3,11,15][25,39,41,51]
11 30 increasing, decreasing functions using f'(x) (S.4.3)  [25,35,43,57]
31 Quiz, convex functions and f''(x) (S 4.4) [4,1,5,7,11,15]
(S 4.5) [25,35,43,41]
April 1 curve sketching (S4.5) [1,9,19,43,45]
3 Asymptotes (S4.5)[53,57,69,61],[71,73,77,83]
12 6 optimization (S4.6) 1,2,5,9,13,16
7 Quiz, L'Hopital's rule (S4.7) 11,15,17,22,35,40,63
8 Antiderivatives (S4.9) 3,7,15,27,31,35,41
10 review
13 13 Exam covering applications of the derivative (4.2-4.7 & 4.9)
14 sums, L_N and R_N
(S.5.1) 31,35,37,43,45,53
15 The definite integral (S 5.1) 13,19,17,57
17 the definite integral, exams back (S5.2) 51,53,55,57,59,61
14 20 The fundamental theorem of calculus [(S 5.2) Q41][(S5.3) 11,19,27,31,43,577,55]
21 Quiz, The fundamental theorem of calculus (S 5.4)[7,9,21,27,29,33], [23,25,39]
22 review
24 review
15 27 review
28 Exam covering integration (5.1-5.4)
29 review
May 1 make-up exam
exam May Comprehensive final exam