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Find the remainder when f(x) is divided by (x - k) f(x) = 7x^4 + 12x^3 + 6x^2 - 5x + 16; k = 3
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@gorv @iGreen @phi
My choices are: 188 946 1704 2512
so we need to find the remainder when divide by x-3
divide it by x-3
How exactly do I do that?
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Are you can plug in 3 into f
or not are*
You can do that by remainder theorem.
using remainder theorem, all you have to do is substitute the value of k to the equation given
So where it says x I put 3?
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yep then evaluate
REMAINDER's THEOREM: \[\frac{ f(x) }{ x-r } = g(x) + \frac{ R }{ x-r }\] where R =f(r)
I got 946
that's the remainder
That's all I needed to do for the problem
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