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Mathematics
Algebra
Factoring
How could you use an area model to identify the binomial factors of a trinomial?
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does anyone know how could you use an area model to identify the binomial factors of a trinomial? explain
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How could you use an area model to identify the binomial factors of a trinomial?
Top answer:
To use an area model to identify the binomial factors of a trinomial, you can follow these steps: 1.
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does anyone know how could you use an area model to identify the binomial factors of a trinomial? explain
Top answer:
The area is the trinomial and the side lengths are the binomials
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the binomial 8y^12+z^6 can be factored into a binomial and a trinomial. the binomial factor is (2y^4+z^2). whats the trinomial?
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Just do the long division to get (2y^4 + z^2)(4y^8 - 2y^4z^2 + z^4)
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x^2+10x
Add the proper constant to the binomial so tha tthe resulting trinomial is a perfect square trinomial. Then factor the
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To turn the given binomial, x^2 + 10x, into a perfect square trinomial, we need to find the constant
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Identify 3x^5 − x^2 + 4x as a monomial, binomial, or trinomial.
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terms are separated by + or - signs. So, there are 3 terms, making this a trinomial.
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this binomial can be factored as the product of a binomial and trinomial. Enter the binomial factor.
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(4y^5)^3 + 5^3 = (4y^5 + 5)(16y^10 - 20y^5 + 25)
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this question does not make sense to me.
Add the proper constant to the binomial so that the resulting trinomial is a perfect
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Take half of 21, and square it. (21/2)^2 (x+21/2)^2
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Label each expression as a monomial, binomial, or trinomial. (do not use the same answer twice)
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surely the explanation in your text will be more thorough than any offered here. Also, google is
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Give the degree and classify the polynomial by the number of terms.
A. degree: 2; trinomial B. degree: 3; binomial C. degree: 3;
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No, B is not correct. To determine the degree of a polynomial, we need to identify the term with the
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Erin is using this area model to factor 6x^2−7x−20 . She puts two terms in the upper left and lower right boxes.
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