POLYNOMIAL FACTORIZATION STEP BY STEP
The goal is to convert the polynomial into a product (multiplication) of monomials and binomials if possible (multiplication of numbers and letters in parentheses), named factoring polynomials.
Prerequisites: Know how to extract common factor, the remarkable products, dividing by Ruffini and know the rule of checking division.
Case a)
we extract the common factor, x:
![]()
Caso b)
We use the necessary remarkable formula (in this case (a+b)(a-b)=a2-b2 ) but in reverse for factoring
![]()
Case c)
We take out the common factor, x:
We order the polynomial in brackets:
We divide the polynomial by Ruffini metod between what we can
for cero remainder (in this case between (x-1)) as often as we can
Substituting the polynomial by the product of the dividers and the last quotient:
![]()
Try the factoring polynomial calculator.
[Índice de matemáticas paso a paso]
LITICS: