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How can I use synthetic division if there's not a linear function in the denominator? (-2x^2+7x+15) / (2x-9)
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I'm trying to find the oblique asymptote by the way.
\(2x-9\) IS a linear function.
To be able to set up synthetic division, however, you have to have the coefficient of the leading term be 1. \[\frac{-2x^2+7x+15}{2x-9}=\frac{-x^2+\dfrac{7}{2}x+\dfrac{15}{2}}{x-\dfrac{9}{2}}\] |dw:1427216966986:dw|
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