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5 MB|29 pages

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Calculus, AP Calculus AB, AP Calculus BC, College Calculus, Calculus Honors, Sigma Notation and Writing Area as a Limit

This is the fourth lesson in a ten-lesson unit on Integration for students enrolled in AP Calculus AB or BC, Calculus Honors, or College Calculus.

**Every lesson includes:**

✎ A set of**Guided Student Notes**

✎ A daily homework assignment

✎ Four forms of a daily homework quiz, warm up, or exit ticket

✎ Teachers also have the benefit of a**fully-editable SMART Board® Lesson** for presentation and discussion.

**The SMART Board lesson can be used in many ways.**

Teachers can display the presentation using the following:

* SMART Board

* Wireless Slate

* SMART Notebook for iPAD® App

* Through the SMART Notebook Express®

**Lesson Objective:**

* Express the limit of a Riemann sum in integral notation

* Write integral notation as a limit of a Riemann sum

**College Board® Learning Objectives:**

LO3.2A(A): Interpret the definite integral as the limit of a Riemann sum.

LO.3.2A(b): Express the limit of a Riemann sum in integral notation.

**Students will express the limit of a Riemann sum in integral notation and write integral notation as a limit of a Riemann sum.**

**The unit includes:**

1) Area Under A Curve

2) Properties of Definite Integral

3) Antiderivatives & Indefinite Integration

4) Sigma Notation and Writing Area as a Limit

5) The Fundamental Theorem of Calculus

6) Mean Value Theorem for Integrals

7) Integration By Substitution

8) The Accumulation Functions

9) Integration of Transcendental Functions

10) Another Look at Particle Motion

You may also be interested in the Integration Review & Assessment Bundle.

**DO YOU NEED THE FULL UNIT BUNDLE?**

If you have any questions or comments

please contact me by email at: jean@flamingomath.com

Thanks for shopping in my store!

This is the fourth lesson in a ten-lesson unit on Integration for students enrolled in AP Calculus AB or BC, Calculus Honors, or College Calculus.

✎ A set of

✎ A daily homework assignment

✎ Four forms of a daily homework quiz, warm up, or exit ticket

✎ Teachers also have the benefit of a

Teachers can display the presentation using the following:

* SMART Board

* Wireless Slate

* SMART Notebook for iPAD® App

* Through the SMART Notebook Express®

* Express the limit of a Riemann sum in integral notation

* Write integral notation as a limit of a Riemann sum

LO3.2A(A): Interpret the definite integral as the limit of a Riemann sum.

LO.3.2A(b): Express the limit of a Riemann sum in integral notation.

1) Area Under A Curve

2) Properties of Definite Integral

3) Antiderivatives & Indefinite Integration

4) Sigma Notation and Writing Area as a Limit

5) The Fundamental Theorem of Calculus

6) Mean Value Theorem for Integrals

7) Integration By Substitution

8) The Accumulation Functions

9) Integration of Transcendental Functions

10) Another Look at Particle Motion

You may also be interested in the Integration Review & Assessment Bundle.

If you have any questions or comments

please contact me by email at: jean@flamingomath.com

Thanks for shopping in my store!

Total Pages

29 pages

Answer Key

Included

Teaching Duration

50 minutes