two things to do when factoring.
1. look at the last term your C-term
2. Then determine what two factors of the C term when added give you the B term.
3. be sure to look at the signs also.
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OpenStudy (wendy.ivette11714):
I got 191
OpenStudy (wendy.ivette11714):
That's wrong right?
OpenStudy (kendricklamar2014):
To solve this problem, were going to have to factor. We need to look at the constant term (3) and find factors of the contrast term that add up to 4.
3 can be factored only as 3 and 1. \[3 + 1 = 4\]
OpenStudy (kendricklamar2014):
So you can factor in the following way: \[(x+3)(x+1) = 0\]
Now we apply the Zero Product Property. This property states that if the whole things is 0, if (x+3)(x+1) is equal to 0, then (x+3) will equal 0, or (x+1) equals 0.
OpenStudy (wendy.ivette11714):
x=-3 or x=-1 ?
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OpenStudy (kendricklamar2014):
(x+3) is equal to 0 when x itself is equal to -3 (x = -3). This is because -3 + 3 = 0.
Or x is equal to -1 would be equal to 0 because -1 + 1 = 0. So there are two possible answers: \[x = -3 ~ or ~ x= -1\]