derivative at a point. average rate of change of a continuous function on a closed interval
Post on 23-Dec-2015
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- Slide 1
- Derivative at a point
- Slide 2
- Slide 3
- Average Rate of Change of A Continuous Function on a Closed Interval
- Slide 4
- Exercise 1 Let f(x)=x 2 1. Calculate the average rate of change of the function y=f(x) on each of the intervals below. Interpret the answers geometrically. a. [2,2.05] b. [1.93, 2]
- Slide 5
- Exercise 1 Let f(x)=x 2 2. Write a mathematical expression to represent the average rate of change of the function y=f(x) on each of the intervals below. a. [2, b] b. [2,2+h], h>0 c. [c,2] d. [2+h,2], h
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