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The exercise:
Use polynomial long division to perform the indicated division. Write the polynomial in the form p(x) = d(x)q(x) + r(x).
(2x^3-x+1) / (x^2+x+1)
The answer given by the book is:
(2x^3-x+1) = (x^2+x+1)(2x-2)+(-x+3)
What i don't understand is how am i supposed to find q(x) and r(x) when (x^2+x+1) cannot be factored into smaller factors (which i could use for the long division, to find the quotient and the remainder).
Last edited by sisyphus (2016-08-31 18:46:38)
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The exercise:
Use polynomial long division to perform the indicated division. Write the polynomial in the form p(x) = d(x)q(x) + r(x).
The answer given by the book is:
What i don't understand is how am i supposed to find q(x) and r(x) when (x^2+x+1) cannot be factored into smaller factors (which i could use to find the quotient and the remainder).
Last edited by thickhead (2016-08-31 19:10:11)
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I have just figured it out, sorry for the useless post . I thought for some reason that you can only divide by the form (x-c) and not by the whole quadratic.
The answer usually dawns on me (if i am able to figure it out) when i make a thread trying to explain what i don't understand.
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