Which of the following strategies is appropriate for factoring polynomials with 4 terms? A. determine if the polynomial is the sum of two squares B. determine if the polynomial is the difference of two squares C. determine if the polynomial is a perfect square trinomial D. determine if it can be factored by grouping
please help
anyone? :o
@Hero @jim_thompson5910 can you guys help?
@Directrix @dan815
your thoughts on it? were you able to get anywhere?
Separate the polynomial into two groups (each with two terms) and factorize each of them ?
i put D not sure if i got that particular question right but i failed
http://www.virtualnerd.com/algebra-2/polynomials/equations/factoring-strategies/factor-by-grouping Shows how D is used for 4 terms polynomials =)
wait so d is the answer? lol
?
Yes. I cannot see how any of the other 'answers' could stand for factoring a 4 terms polynomial. If the polynomial is a perfect square, then it has to follow \((a + b)^2 = a^2 + 2ab + b^2\) But that is a 3 terms polynomial. Even if you'd get the 4 terms by subtraction and addition of squares, by substituting to that form you're not factoring, you get a subtraction or addition.. so it doesn't help factoring.
thank you very much:)
You're welcome \(\Large☺\)
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