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How do you reduce binomials into simplest form?
To reduce binomials into simplest form, first look for common factors in both terms of the binomial. Factor out any greatest common factors (GCF), if applicable. Additionally, if the binomial can be factored into a product of two binomials or simplified using algebraic identities, do so. Finally, ensure there are no further common factors or reducible expressions remaining.
What is the difference multiplying binomials with factoring polynomials into binomial factors?
It's the difference between multiplication and division. Multiplying binomials is combining them. Factoring polynomials is breaking them apart.
Which factors resulted in a product that is binomial?
Binomials are algebraic expressions of the sum or difference of two terms. Some binomials can be broken down into factors. One example of this is the "difference between two squares" where the binomial a2 - b2 can be factored into (a - b)(a + b)
X2 - 16x plus 28 binomials trinomial?
That factors to (x - 14)(x - 2)
Which of the binomials below is a factor if this trinomial x2 plus 6x-40?
You didn't bother to list the binomials to choose from, but the two binomial factors of x2 + 6x - 40 are (x + 10) and (x - 4)
What are the binomials of the factors of x3-x2-14x plus 24?
(x + 4)(x - 3)(x - 2)
Which of the binomials below is a factor of this trinomial x2 minus 3x-4?
It factors to: (x-4)(x+1)
What is a binomial factor?
Binomials are algebraic expressions of the sum or difference of two terms. Some binomials can be broken down into factors. One example of this is the "difference between two squares" where the binomial a2 - b2 can be factored into (a - b)(a + b)
Which of the binomials below is a factor of this trinomial x2 plus 3x - 4?
The factors of the expression, x2 + 3x - 4 are (x + 4) and (x - 1). As no binomials have been shown then the answer can be checked against the missing expressions to see if there is a match.
What of the binomials below is a factor of this trinomial x2 plus 3x - 4?
To factor the trinomial (x^2 + 3x - 4), we look for two binomials that multiply to give this expression. The factors of (-4) that add up to (3) are (4) and (-1). Therefore, the binomials are ((x + 4)) and ((x - 1)), making ((x - 1)) a factor of the trinomial.
Does the FOIL system work for any 2 binomials?
does the FOIL system work for any binomials
Which of the binomials below is a factor of this trinomial x2-10x-39?
The factors of that trinomial are (x - 13) and (x + 3) . Neither of them appears below.
