Calculus 235, Spring 2013

Announcements and Advice

Study what you *don't* know.
Work with other people and talk about mathematics out loud as much as possible.
If you want to improve your grade then DO THE HOMEWORK :)

Files and Links

Course
Homework
- Notebook Guidelines
- Review Assignment to prepare for the Review Quiz
Exams
- Review Quiz and Key
- Exam 0 and Key
- Exam 1 and Key
- Upcoming Exams: Tues 3/12, Mon 4/1, and Mon 4/22
- Final Exam: Wed 5/1 from 10:30-12:30
Links
- Facebook group for Calculus 235 - set up study groups and see photos of class work
- 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?

$$\lim_{x \to c} f(x) = L \mbox{ if } \forall \epsilon>0, \exists \delta>0 \mid x \in (c-\delta,c+\delta) \Rightarrow f(x) \in (L-\epsilon,L+\epsilon)$$ $$f'(x) = \lim_{h \to 0} \frac{f(x+h)-f(x)}{h}$$ $$\int_a^b \!\!\!f(x) \; dx = \lim_{n \to \infty} \sum_{k=1}^{\infty} f(x_k^*) \; \Delta x, \mbox{ where } \Delta x = \tfrac{b-a}{n}, x_k = a+k\,\Delta x, x_k^* \in [x_{k-1},x_k]$$