Unformatted text preview: – continuity on an interval • DiFerentiation – computing derivatives (long answer - not simplifying) – graphically (where does the derivative not exist) – ±nding the equation of the tangent line to a curve at a point – comparing actual vs. approximate change in y as you increase x by 1. • Models – monoid growth – lung capacity (tital volume) – coughing model – economic ±sh • Max/Min – ±nding critical points of a function. – ±nding intervals where a function is increasing and decreasing – classifying points as maximums or minimums using 1st derivative test....
View Full Document
- Fall '07
- Math, Continuous function, Limit of a function, One-Sided Limits