Related Topics:
Common Core (Algebra)
Common Core for Mathematics
Examples, videos, solutions, and lessons to help High School students know and apply the Binomial Theorem for the expansion of (x + y)n in powers ofx and y for a positive integer n, where x and y are any numbers, with coefficients determined for example by Pascal’s Triangle.
Common Core: HSA-APR.C.5
Binomial Expansion Using Pascal’s Triangle
This video explains binomial expansion using Pascal’s triangle.
(x + 3)4
Ex 1: The Binomial Theorem Using Pascal’s Triangle
This provides a basic example of how to expand a binomial raised to a power using the binomial theorem. The combinations are evaluated using Pascal’s Triangle.
(x - 4)5
Ex 2: The Binomial Theorem Using Pascal’s Triangle
This provides a basic example of how to expand a binomial raised to a power using the binomial theorem. The combinations are evaluated using Pascal’s Triangle.
(5x - 2)4
Ex 3: The Binomial Theorem Using Pascal’s Triangle
This provides a basic example of how to expand a binomial raised to a power using the binomial theorem. The combinations are evaluated using Pascal’s Triangle.
(2x - 3y2)4
The Binomial Theorem using Combination
This video shows how to apply the binomial theorem.
(x + 3)4
Ex 1: The Binomial Theorem Using Combinations
This provides a basic example of how to expand a binomial raised to a power using the binomial theorem.
(x + 2)5
Ex 2: The Binomial Theorem Using Combinations
This provides a basic example of how to expand a binomial raised to a power using the binomial theorem.
(2x - 3)4
Ex 3: The Binomial Theorem Using Combinations
This provides a basic example of how to expand a binomial raised to a power using the binomial theorem.
(3x2 - 5y)4
| Check out our most popular games! | ||
|---|---|---|
![]() Fraction Concoction |
![]() Fact Family Game |
![]() Number Bond Garden |
![]() Online Addition Subtraction Game |
![]() Penguin Solitaire |
![]() Sawayama Solitaire |
![]() Ark Solitaire |
![]() Eldritch Invasion |
![]() Shenzhen Solitaire |
Check out more Solitaire games here.
We welcome your feedback, comments and questions about this site or page. Please submit your feedback or enquiries via our Feedback page.