Perms & Combs: Pascal's Triangle & Pathways 530
Preview
Buy lesson
Buy lesson
(only $4.95) 
You Might Also Like

College Algebra: Binomial Coefficients 
Perms: Factorial Notation! Linear Permutation 505 
Perms & Combs: Fundamental Counting Principle 500 
Perms & Combs: The Binomial Theorem 535 
Combinations s: Combinations Part II 525 
Combinations: Combinations Part I 520 
Perms: Circular & Ring Permutations 515 
Perms Linear Permutations With Restrictions 510 
Algebra 1: Solving Linear Equations Word Probs 145 
Algebra 2: Polynomial Functions Synth Div 260 
Algebra: Linear Equation Word Problems Part 1 140 
Algebra 1: Basic Algebra Part II 120 
Algebra 1: Operations With Radicals 160 
Algebra 1: Long Division of A Polynomial 130 
Algebra 1: Multiplication of Polynomials 125 
Algebra 1: Solving Linear Equations Word Probs 145 
Algebra 1: The 5 Basic Exponent Laws 115 
Algebra 1  Basic Algebra Part I 110 
Algebra 2: Polynomial Functions Synth Div 260 
Algebra 2: Solving Radical Equations 255

Algebra 2: Polynomial Functions Synth Div 260 
Algebra 1: Solving Linear Equations Word Probs 145 
Perms Linear Permutations With Restrictions 510 
Perms: Circular & Ring Permutations 515 
Combinations: Combinations Part I 520 
Combinations s: Combinations Part II 525 
Perms & Combs: The Binomial Theorem 535 
Perms & Combs: Fundamental Counting Principle 500 
Perms: Factorial Notation! Linear Permutation 505 
College Algebra: Binomial Coefficients
About this Lesson
 Type: Video Tutorial
 Length: 86:43
 Media: Flash video file
 Use: Watch Online
 Access Period: 90 Days
 Posted: 08/05/2009
This lesson is part of the following series:
Permutations & Combinations (8 Lessons) (8 lessons, $27.72)
This 86 minute lesson is all about Pascal’s triangle and how it is used to find the coefficients in the expansion of a binomial. Coefficients are also found using combinations. In addition the relationship is also shown between Pascal’s triangle and Pathways. This lesson will show you how to:
 complete Pascal’s triangle for any value of the exponent in the expansion of a binomial
 choose the coefficients in the expansion of a binomial by using combinations
 do questions to find the number of Pathways from A to B
Sample question: Expand (2x – 1)^4 using Pascal’s Triangle to determine the numerical coefficients.
This lesson contains explanations of the concepts and 18 example questions with step by step solutions plus 10 interactive review questions with solutions.
Lessons that will help you with the fundamentals of this lesson include:
 125 Multiplication of Polynomials (http://www.mindbites.com/lesson/5063)
 505 Factorial Notation & Linear Permutations (http://www.mindbites.com/lesson/5105)
 510 Linear Permutations With Restrictions (http://www.mindbites.com/lesson/5088)
 520 Combinations Part I (http://www.mindbites.com/lesson/5090)
About this Author
 Teacher Sydney
 65 lessons
 Joined:
07/02/2009
Teacher Sydney is a certified teacher, B.A., B. Ed. (Math Major). She prepared a math help program consisting of 65 very comprehensive, plain and "no fluff" math video lessons.
These lessons are a convenient and easy way to get math help. Pick and choose only the lesson(s) or packages (series) that you want. There are free previews. You might look at the Transcripts for a quick review of the lesson content.
For a complete list of lessons available on MindBites (mathmadesimple.mindbites.com. To access free previews please see above or visit
MathMadeSimple.com and click on the tab
"LIST OF ALL LESSONS".
To Contact us please email mathmadesimple.com@gmail.com
More..Recent Reviews
This lesson has not been reviewed.
Please purchase the lesson to review.
This lesson has not been reviewed.
Please purchase the lesson to review.
This is an 86 minute math help lesson covering Pascal's Triangle & how it is used to find the coefficients in the expansion of a binomial
Coefficients are also found using combinations
The relationship is also shown between Pascal's triangle and Pathways
Complete Pascal's Triangle for any value of the exponent in the expansion of a binomial
choose coefficients in the expansion of a binomial by using combinations
Answer questions finding the number of pathways from A to B
Get it Now and Start Learning
Embed this video on your site
Copy and paste the following snippet:
Link to this page
Copy and paste the following snippet: