| Columbus
State Community College Calculus &
Analytical Geometry
II, Math 152
Course Description (from the College):
Introduction to
integral calculus: antiderivatives, definite integral, area under a curve,
Fundamental Theorem of Calculus, integration of exponential, logarithmic,
trigonometric, inverse trigonometric and hyperbolic functions, volume and
surface area of solids of revolution, arclength, and methods of
integration. Also includes L’Hôpital’s Rule and Improper Integrals.
Applications to problems in science and engineering.
Prerequisite: Math 151 with a grade of C or better.
Syllabus -- in Word format
Homework
Important Dates
Exam I -- Wednesday, January 26th
study
guide/study guide key/exam key
Exam II -- Wednesday, February 16th
study
guide/study guide key/exam key
Final Exam -- Wednesday, March 16th at 2:00 p.m.
study guide/exam
key
more detailed schedule in the syllabus
Email List
via Blackboard
Grade
Calculator -- javascript online grade calculator
Announcements:
Math Adjunct Office # DH 431
My CSCC email: bmccall2@cscc.edu
Calc & Stat Lab: M-Th 1-6 (roughly), MWTh Room is TBA (check the
schedule outside the algebra lab DH 313). Additional hours may be
available at other campuses, or in the algebra lab before or after calc
lab hours (check for tutors who also work the calc lab).
Answer
Keys
Quiz #1 -- key
Quiz #2 -- key
Quiz #3 -- key
Quiz #4 -- key
Quiz #5 -- key
Quiz #6 -- key
Quiz #7 -- key
+3 Online Quizzes
Homeworks to be
Turned in
Homework
#1
Homework #2
Homework
#3
Homework
#4
Homework
#5
Suggested Homework 5.1 #15-44
odd, 53
5.2 #7-22 odd, 67-72 odd
5.3 #3-8, 15-44 odd, 59, 61
5.4 #5-62 odd, 87-106 odd
5.5 #7-34 odd, 55-71 odd, 117-122 odd, 137-140
5.6 #1-20 odd, 27-38 odd
5.7 #1-24 odd, 29-38 odd, 49-62 odd
5.8 #1-46 odd
5.9 #1-32 odd, 39-56 odd
Application Exercises for Chapter 5
7.1 #1-48 odd, 81, 82
7.2 #1-40 odd, 61
7.3 #1-3 odd, 5-41 odd
7.4 #3-24 odd, 39-44
7.5 #9-23 odd, 39-41
7.6 #9-30 odd
Application Exercises for Chapter 7
8.1 #5-50 odd
8.2 #11-36 odd, 65-70
8.3 #5-18 odd, 25-42 odd, 51-64 odd
8.4 #5-46 odd
8.5 #7-28 odd, 41-46
8.6 #21-42 odd
8.7 #11-58 odd
8.8 #5-48 odd, 53-70 odd
Application Exercises for Chapter 8
6.2 #1-14 odd, 21-24, 33-60 odd
6.3 #1-22 odd, 27-40 odd
Handouts
Definite Integrals
Riemann Sums Methods
Partial Fractions
Trigonometric Substitution
By Parts
How
do I know when to use what integration technique?
Proofs
Antiderivatives 5.1
Summation Formula 5.2.2 (by Mathematical
Induction)
Fundamental Theorem of Calculus (5.9)
Mean Value Theorem for Integrals (5.10)
The Second Fundamental Theorem of Calculus
(5.11)
Integration of Even and Odd Functions (5.15)
Integral of p(x) = Ax2 + Bx + C
(5.17)
Trapezoidal Rule (5.16)
Simpson's Rule (5.18)
Hyperbolic Trig Functions: Derivatives &
Integrals (cosh(x)) (5.22)
Definition of Arc Length (7.4)
Extended Mean Value Theorem (8.3)
L'Hôpital's
Rule (8.4) Links:
Programs for Numerical Methods - TI-83 (pdf)
PDF Graph Paper
I Will Derive song
How to
draw Greek
Math 152 Spring
2008
Spring Quarter 2010 |
