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find the remainder when f(x)=4x^4 + 5x^3 + 6x^2 + 7x + 8 is divided by x+3
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well this question is a little difficult to understand as to whether you can use the remainder theorem or need to do polynomial division or synthetic division. for me, given x + 3 substitute x = -3 into the polynomial so \[f(3) = 4(-3)^4 + 5(-3)^3+ 5(-3)^2 + 7(-3) + 8\] the answer is the remainder
232,, 230,, 3x+1,, x-3 answer??
i got 14 ,, thats not in the options
oops the coefficient of x^2 should be 6
no,, still i got 14
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I got 230...
Agreed on 230.
yea 230 is correct,, i got that... i myself made few mistakes =P
quotient is \[4x^3-7x^2+27x-74\] with remainder 230
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