Calculus with Functions II: MATH 232, Spring 2014
Announcements and Advice
Hello and welcome to Math 232!
The keys to success in this class:
Read the sections carefully before class
Be ready and willing to participate during class
Do all of the homework within one day after class
Get help quickly when you need it
No, seriously, read the list above and figure out how to make it happen.
Files and Links
Course
Policy
- rules about grades, attendance, etc
Syllabus/Calendar (REVISED 3/4)
- what we are doing and when
Facebook group for Calculus 232
- set up study groups and see photos of class work
Typo/suggestion submission form
- one extra credit point per typo!
Homework
Analog:
Notebook Guidelines
Digital:
CalcPortal ebook and assignments
Quizzes
Review Quiz
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key
Quiz 2
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key
Quiz 3
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key
Quiz 4
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key
Exams
Exam 1
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key
Exam 2
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key
Exam 3
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key
Links
Science and Math Learning Center
- free math tutoring center in Roop Hall
Wolfram Alpha!
- powerful online calculator that I encourage you to learn how to use
The Khan Academy
- free vidoes on Precalculus and Calculus topics
Geogebra calculus applets
- interactive visualizations for limits, derivatives, and integrals
Why doesn't Laura recognize me?
$$\lim_{x \to c} f(x) = L \mbox{ if } \forall \epsilon>0, \exists \delta>0 \mid x \in (c-\delta,c+\delta) \Rightarrow f(x) \in (L-\epsilon,L+\epsilon)$$ $$f'(x) = \lim_{h \to 0} \frac{f(x+h)-f(x)}{h}$$ $$\int_a^b \!\!\!f(x) \; dx = \lim_{n \to \infty} \sum_{k=1}^{\infty} f(x_k^*) \; \Delta x, \mbox{ where } \Delta x = \tfrac{b-a}{n}, x_k = a+k\,\Delta x, x_k^* \in [x_{k-1},x_k]$$