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use the remainder theorem to find the remainder whewn 2x^3-x^2-3x+7 is divided by x+2. state whether the binomial is a factor of the polynomial a. 25;yes b. -7;no c. 33;no d. -11;yes
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the remainder will be the value of f(2)
Actually f(-2)
i know but its not the answer tho
yes sorry f(-2)
it does come to one of the options
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c? d?
you are guessing
well 33 divide by 3 is 11
-16 -4 + 6 + 7 = ?
its -19 but its not the answer
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not -19
Oops sign mistake!
=-7 lol
-7
thanks guys
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b. \[\frac{2 x^3-x^2-3 x+7}{x+2}=\left(2 x^2-5 x+7\right)-\frac{7}{x+2} \]
Remainder theorem states that the remainder when the polynomial P(x) is divided by ( x -a) the remainder is f(a)
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