There is no way to get -5/2 if you have nothing but whole numbers to evaluate
coacoapuffprincess:
Ill help ya!
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zarkam21:
11?
zarkam21:
@Hero
zarkam21:
-7
zarkam21:
@Hero
Hero:
That is closer to the answer but not quite.
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zarkam21:
-5
Hero:
Correct finally. Congrats
zarkam21:
Okay so is that step one to the problem
Hero:
Actually, that was part II. Part I was to identify the "a".
Hero:
Hopefully you know what "a" is at this point.
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zarkam21:
2?
zarkam21:
?
zarkam21:
@Hero
Hero:
Yes, a = 2 in this case. Are you familiar with the remainder theorem?
zarkam21:
umm I think so
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Hero:
Can you describe what the remainder theorem is in your own words?
zarkam21:
It factors F(x)
Hero:
The remainder theorem is the assertion that \(P(c)\) is the remainder when polynomial \(P(x)\) is divided by \(x – c\).
What is implied here is that \((x - c)\) divides \(P(c)\) evenly only if the remainder is zero.
In other words, \((x - c)\) is a factor of \(P(x)\) if and only if \(P(c) = 0\).
zarkam21:
so only if it ends up in zero it applies
Hero:
What I wrote above, is the explanation for Part III.
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