Mathematics, 29.07.2019 17:50, JennyPalma
Choose one of the factors of 6x3 + 6. x − 1 x + 1 x2 − 2x + 1 x2 + x + 1
Answers: 1
. We have set it equal to 0 so we can solve for the solutions of the polynomial. By the Zero Product Property, either 6 = 0 or 
. Of course we know that 6 does not equal 0, so that's not a solution. So 
. Taking the cubed root of both sides gives us ![x= \sqrt[3]{-1}](/tpl/images/0147/5176/e0805.png)
. Because the index on our radical is an odd number, 3, we are "allowed" to take the negative of the radicand. The cubed root of -1 is -1, since -1^3 = -1. Therefore, our root is x = -1. Our factor, then is x + 1. Your choice is the second one down. There you go!
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Choose one of the factors of 6x3 + 6. x − 1 x + 1 x2 − 2x + 1 x2 + x + 1...
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