Section 6.2  Definite Integrals
Essential Question(s):
Explain what a definite integral is and how it is used.
Explain what a definite integral is and how it is used.
Follow these three steps to complete this "flip" lesson.
STEP 1: Preparation
Title your spiral with the heading above and copy the essential question(s).
Title your spiral with the heading above and copy the essential question(s).
STEP 2: Vocabulary & Examples
Copy and define the following of vocabulary. This can be any tables, properties, theorems, terms, phrases or postulates listed. Review the following examples and copy what is necessary for you. Use the guiding questions for your Cornell notes.
Copy and define the following of vocabulary. This can be any tables, properties, theorems, terms, phrases or postulates listed. Review the following examples and copy what is necessary for you. Use the guiding questions for your Cornell notes.
Riemann Sums
 What is a Riemann Sum? (pg 281  282)
 What is the definite integral as a limit of Riemann Sums? (pg 283)
 What is the existence of definite integrals? (pg 283 Theorem)
 What is the definite integral of a continuous function on [a,b]? (pg 283)
 Read about how the notation evolved and came to be. (pg 283  284)
 What are the components of an integral and how is it read? (pg 284 diagram)
 How do you use the integral notation in place of summation notation? (Ex 1 pg 284285)

STEP 3: Reading
Read the following page(s) and take any extra notes as needed.
Read the following page(s) and take any extra notes as needed.
 Read pages 269  276.
 Make sure to read the paragraphs between the examples and sidebar snippets.