Note: If you are a legacy user of chemistry24 members, please request a new login access to the premium server with your full name and old login email via vip@rapidlearningcenter.com
Want to become a top gun in your class? How about study less yet score high? Sign up this Physics Survival Weekly to learn how. Designed specifically for students who are taking physics, this free newsletter will show you how to survive and excel in class! Weekly topics include:
How to Study Physics Effectively
How to Read Physics Textbooks Easily
How to Solve Physics Problems Systematically
How to Score High on Physics Exams Strategically
How to Master Physics Rapidly
Each week, you will receive study tips on the topics above and visual tutorial or study template to enhance your physics learning. Enter your name and email below to subscribe free:
Numerical Techniques of Integration - Simpson’s Rule and the Trapezoidal Rule
Topic Review on "Title":
Trapezoidal Rule:
If is continuous on then may be approximated as: where a and b are limits of integration and n is the number of intervals.
Simpson’s Rule
If is continuous on then may be approximated as:
where a and b are limits of integration and n is the number of intervals.
Rapid Study Kit for "Title":
Flash Movie
Flash Game
Flash Card
Core Concept Tutorial
Problem Solving Drill
Review Cheat Sheet
"Title" Tutorial Summary :
This tutorial deals with the numerical techniques of integration. Methods such Simpson’s Rule and the Trapezoidal Rule are discussed in this tutorial. The idea o finding the area of complex shapes is covered in this tutorial. The trapezoidal rule is discussed in some of the examples.
Simpson’s Rule is covered in this tutorial as a second numerical method for evaluating integrals that would otherwise be difficult to calculate by pen and paper. Mathematical programs exhibit the graphs of the solutions to integrals discussed in this tutorial.
Tutorial Features:
Specific Tutorial Features:
Step by step examples showing the numerical techniques of integration.
Simpson’s rule and the Trapezoidal rule are covered with the aid of visual based examples
Series Features:
Concept map showing inter-connections of new concepts in this tutorial and those previously introduced.
Definition slides introduce terms as they are needed.
Visual representation of concepts
Animated examples—worked out step by step
A concise summary is given at the conclusion of the tutorial.
"Title" Topic List:
The trapezoidal rule Examples of how to use the trapezoidal rule Simpson’s Rule Examples of how to use Simpson’s rule
is continuous on 
then 
may be approximated as: 
where a and b are limits of integration and n is the number of intervals.
is continuous on 
then 
may be approximated as: 
