When using synthetic division to do the following problem, what number should be used as the divisor?
you want to zero out the denominator ... so if the poly you are dividing by is say: (x-c) then x-c = 0 when x=c, use c in the synthetic process
Division by 0 is not allowed!
Just sayin, as I see no divisor!
x+4 so it would be -4 for my answer?
i divide by zero all the time :) -4 yes
the division process assumes that (x+4) is a factor, and that if (x+4) = 0, then the poly is zero as well
thank you. you only do that for synthetic division?
the remainder makes up the difference so its not really a divide by zero application :)
\[\frac{P(x)}{d(x)}=Q(x)+\frac{r(x)}{d(x)}\] \[d(x)\frac{P(x)}{d(x)}=Q(x)d(x)+d(x)\frac{r(x)}{d(x)}\] \[P(x)=Q(x)d(x)+r(x)\] the limit of d(x) to 0 gives us the r(x)
its applicable to synthetic division ... im not sure if you do it ONLY for synthD
@mocham Why not post the "following problem" as an example so it can be discussed.
hmmm here are my options: A. 1 B. -1 C. 4 D. -4 E. None of the above -4 is in there ....
@mocham your original post states that there is a particular problem , never mind as the question is now closed..
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