Difference between revisions of "Binomial"
Anthonyjang (talk | contribs) m (→Simple Operations) |
Ahumphreys (talk | contribs) (→Simple Operations) |
||
| (One intermediate revision by one other user not shown) | |||
| Line 5: | Line 5: | ||
==Simple Operations== | ==Simple Operations== | ||
*The binomial <math>a^2-b^2</math> can be [[factoring|factored]] as a product of two other binomials, <math>a+b</math> and <math>a-b</math>. | *The binomial <math>a^2-b^2</math> can be [[factoring|factored]] as a product of two other binomials, <math>a+b</math> and <math>a-b</math>. | ||
| − | *The binomial <math>a^2+ | + | *The binomial <math>a^2+b^2</math> can be factored as the product of two [[complex numbers]], <math>a+bi</math> and <math>a-bi</math>. |
* A binomial to the nth power can be expanded using the [[binomial theorem]] or [[Pascal's triangle]]. | * A binomial to the nth power can be expanded using the [[binomial theorem]] or [[Pascal's triangle]]. | ||
| + | |||
| + | ==See Also== | ||
| + | *[[Binomial Theorem]] | ||
Latest revision as of 16:39, 30 June 2021
A binominal is a polynominal with two terms, the sum of two monominals. It is common practice to bound binominals by brackets or parenthesis when operated upon.
Simple Operations
- The binomial
can be factored as a product of two other binomials, 
and 
. - The binomial
can be factored as the product of two complex numbers, 
and 
. - A binomial to the nth power can be expanded using the binomial theorem or Pascal's triangle.
can be 
and 
.
can be factored as the product of two 
and 
.
