Can someone help me with this question?!?!?!
@kewlgeek555 @texaschic101
since one factor is more or less given. synthetically divide and find the quadratic term and use the quadratic formula to solve for the imaginary roots
could you solve it and just show me your steps im no good at this!
the choices make an assumption that one of the roots is either (x+2) or (x-2) test both to see which one is it, then divide the polynomial by that root you'd end up with a quadratic as the quotient, with no remainder so, once with a quadratic, it should be just a matter of factoring or using the quadratic formula
......
\(\large x^3+4x^2+7x+6 \div \begin{array}{llll} (x+2)\\ \quad or\\ (x-2) \end{array}\) whichever gives a remainder of 0, is the root
\(\bf x^3+4x^2+7x+6 \div (x\pm 2)\implies \square x^2+\square x+\square \qquad thus\\ \quad \\ (x\pm 2)(\square x^2+\square x+\square)\)
whats supposed to go in the blanks?
what you'd get from the long division of the polynomial
Do you know synthetic division?
i dont think i did it right
Do you know synthetic division?
i got x+4+ (11x+22)/(x^2 -4)
from the long divion
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