Math 112 Calculus II
Monday and Friday 9:1010:00am
Wednesday 8:10am10:00am
Hayes Hall 311
Textbook
Calculus
from Graphical, Numerical, and Symbolic Points of View, Volume 2, Second
Edition, by Arnold Ostebee and Paul Zorn.
Office
Hours (Hayes 309A)
Monday 10:10 –
11:00
Tuesday 12:10 –
1:00
Wednesday 12:10 –
1:00
Thursday 11:10 –
12:00
Friday 11:10 –
12:00
Tutoring with Henry (Hayes 203)
Henry is available
for questions at the MSSC from 7:00 – 9:00pm on Sundays and Thursdays.
Math and Science Skills Center
Tutoring (Tomsich 101)
Sunday, Tuesday,
Thursday 7:00—10:00pm
Homework
Assignment 
Problems 
Due Date 
1 
Friday, 1/20 

2 
Maple Intro Worksheet
(on P: drive) Section 6.3: #14ae 
Friday, 1/20 

Work on
projects! Get your model set up
so that you can ask questions and work on implementing Euler’s method in the
upcoming week. Project expectations
can be found through the link below – due date is Feb 1. 

3 
Sec 5.7: 35, 8, 9, 11, 12 Sec 6.1: 2 (just L_{4}, R_{4}, and M_{4}), 8 (just L_{4}, R_{4}, and M_{2}) 
Wednesday, 1/25 
4 
Sec 5.7: 19, 25, 27,
30, 34, 39 Sec 6.1: 15, 16 Riemann sums lab Note:
Projects are due Wednesday, Feb 1^{st}. 
Monday, 1/30 

Project 1
– due Wednesday, Feb 1^{st}! 

5 
Sec 6.1: 2 (do parts ac but for
trapezoid, midpoint, and Simpson’s rule only), 17, 18 Sec 6.2: 2, 5, 9, 11,
12, 19, 29 (Given: L_{10}≈3.3045) Integration Review Worksheet Problems_{} 
Friday, 2/3 
6 
Sec 8.1: 9, 10, 12, 13,
[15, 17, 18] – (no need for midpoint
check),
47, 50, Integrate f(x) = sin(2x)cos(4x). 
Monday, 2/6 
7a 
Sec 8.2: 5, 10, 12, 14,
33, 36 
Wednesday, 2/8 
7b 
Sec 8.2: 40 
Friday, 2/10 
8 
ODK 1 Review: Hand
in at least one from each section. 5.4:
22, 62, 63, 67, 73 5.6:
5, 9 5.7:
3, 6, 17a, 29, 31, 33 6.1:
2 6.2:
2, 13, 30 6.3:
11a 8.1:
19, 41 8.2:
39 
Wednesday, 2/15 (ODK 1 Day!) 

Gateway Review Sheet: for
practice only – not to be turned in. 


Sample ODK 1: for
practice only – not to be turned in. 

9 
Sec 7.1:
13, 18, 22, 24 For each problem, set up an integral or integrals to
find the given area in two ways (i.e. once in terms of x and once in terms of
y). You can use Maple to compute the integrals. Your two answers for each
problem should be the same! Also do problem 37 – set up the integral(s) in whichever way you choose and then use
Maple to evaluate them. 
Monday, 2/20 
10 
Sec 7.2: 11, 1316, 18 
Wednesday, 2/22 
11 
Worksheet: Volume and Arc Length 
Friday, 2/24 
12 
Ch 7 Interlude: Worksheet 
Monday, 2/27 
13 
Sec 9.1: 1a, 24, 78 (just find the 6^{th} order Maclaurin
polynomial), 2527 
Wednesday, 2/29 
14 
Sec 9.1: [15, 17] – Note that these questions concern actual
approximation error (which you should estimate from a graph)., 28, 34, 35 Sec 9.2: 4, 6, 13, 18 
Wednesday, 3/21 
15 
Taylor Polynomial Maple Lab 
Wednesday, 3/21 

Work on projects! 

16 
Sec
4.2: 8, 28, 30, 36, 37, 55, 58, 79, 81 Sec
10.1: 1, 4, 10, 21, 28, 38, 39, 42 
Friday, 3/23 
17 
Sec 10.2: 4, 15, 19, 20, 28 
Monday, 3/26 
18 
ODK 2 Review: Hand in
at least one from each section. 7.1: 19,
23, 43 (both ways for 19, 23) 7.2: 14,
17, 19, 40 Center
of mass of region bounded by and . 9.1: 2, 15 9.2: 5, 8, 17 4.2: 27, 31 10.1: 41, 46, 47 10.2: 16, 2730 
Wednesday, 3/28 
19 
Sec 11.1: 13, 6, 8, 10, 13, 15, 18, 27,
29, 42, 52 
Monday, 4/2 
20 
Sec
11.1: 1925, 28, 44ab, 4649, 53, 55 
Wednesday, 4/4 
21 
Sec
11.2: 1, 4, 8, 12, 17, 18, 23,
27, 32, 35, 42, 43, 47, 51, 52 Hint
on #42: The sequence of terms is one of the sequences we discussed and put on
our important sequences list. 
Friday, 4/6 
22 
Takehome
odk (work through it with no outside resources,
then check answers with notes or friends) Sec
11.3: 1, 2 
Monday, 4/9 
23 
Sec
11.3: 8, 9, 11, 13, 15, [1720
just determine
convergence/divergence],
31, 40 
Wednesday, 4/11 
24 
Sec 11.3: 24, 25, 27 Sec 11.4: 1, 4, 6, 8 [11 just
determine convergence/divergence], [19,
20 just determine
absolute/conditional convergence, divergence] Work
on worksheet problems (due Mon) 
Friday, 4/13 
25 
Sec 11.4: 10, 12, 2426, 32 Series practice worksheet 
Monday, 4/16 
26 
ODK
3 Review : Hand
in at least two from each section. Sec
11.1: 2, 8, 10, 1921, 25, 27, 38, 53 Sec
11.2: 1, 1113, 18, 24, 40, 43, 49, 52 
Wednesday, 4/18 
27 
Sec
11.5: 2 (use Maple!), 4, 7, 8, 12, 3338, 40, 41 
Monday, 4/23 
28 
Sec
11.6: 18, 13, 14, 17, 30
(use power series!), 47 
Friday, 4/27 
29 
Sec
11.6: 10, 11, 46 Sec
11.7: 3, 4, 5 
Friday, 4/27 
30 
Sec
11.7: 2, 10 #13:
(a) Find the Maclaurin series M for . (b)Find
the interval of convergence of M. (c)
Use Theorem 14 to show that, on its interval of convergence, M
converges to . Extra credit problem! 
Monday, 4/30 
31 
Wednesday, 5/2 

32 
Sec
7.4: 1013, 18, 20 Separable
DEs Worksheet 
Friday, 5/4 

Work through sample final, previous exams, and power
series worksheet! (not to be collected) 

Projects