Unit 1 Learning Outcomes
Upon successful completion of this unit, you will be able to:
- Explain the relationship between geometric and analytic information of a function given by a formula or graph (both with and without a calculator).
- Predict and explain the observed local and global behavior of a function.
- Demonstrate an intuitive understanding of the limiting process.
- Calculate limits using algebra (both with and without a calculator).
- Estimate limits from graphs or tables of data.
- Demonstrate understanding of asymptotes in terms of graphical behavior.
- Describe asymptotic behavior in terms of limits involving infinity.
- Compare relative magnitudes of functions and their rates of change (for example: logarithmic vs. exponential vs. polynomial growth).
- Show an intuitive understanding of continuity.
- Define and explain continuity in terms of limits.
- Show a geometric understanding of graphs of continuous functions by applying both The Intermediate Value Theorem and The Extreme Value Theorem.
Last modified: Thursday, June 23, 2016, 10:48 AM