Solve for x using factoring and zero product property:
y=x^2-x-12
PLEASE HELP!
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OpenStudy (anonymous):
solve for x ???
as in isolate the x in this equation???
OpenStudy (anonymous):
or do you mean to find the zeros of \(\large y=x^2-x-12 \) ???
OpenStudy (anonymous):
yes the second one
OpenStudy (anonymous):
ok... so we need to solve: \(\large 0 = x^2-x-12 \)
OpenStudy (anonymous):
yes.
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OpenStudy (anonymous):
notice that: \(\large x^2-x-12=(x-4)(x+3) \)
so the equation becomes: \(\large 0=(x-4)(x+3) \)
isn't it obvious what x needs to be for this equation to hold true?
OpenStudy (anonymous):
ummm yes?
OpenStudy (anonymous):
so what should x = ???
OpenStudy (anonymous):
7??
OpenStudy (anonymous):
let's see... x=7
\(\large 0=(\color {red}7-4)(\color {red}7+3) \)
is this a true statement?
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OpenStudy (anonymous):
I have no idea anymore, I'm confused ...
OpenStudy (anonymous):
\(\large 0=(\color {red}7-4)(\color {red}7+3) \)
\(\large 0=(3)(10) \)
\(\large 0=30 \)
is this a true statement?
OpenStudy (anonymous):
yes.
OpenStudy (anonymous):
???
OpenStudy (anonymous):
zero is never equal to 30...
the answer is no.
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