$$ \left(2 x^{3}-11 x^{2}+9 x-20\right) \div(x-5) $$ symntixic divisos

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The symbolic division is $$ 2x^{2}-x+4 $$. Using long division to calculate $$ (2x^3-11x^2+9x-20) \div (x-5) $$. Divide the polynomials by following steps: - step0: Using Long Division to Divide Polynomials: $$\left(2x^{3}-11x^{2}+9x-20ight)\div \left(x-5ight)$$ - step1: Calculate: $$\left(2x^{2}-x+4ight)	ext{ }	extrm{remainder}	ext{ }0$$ The symbolic division of $$ \left(2 x^{3}-11 x^{2}+9 x-20ight) \div(x-5) $$ is $$ 2x^{2}-x+4 $$ with a remainder of 0.

\( \left(2 x^{3}-11 x^{2}+9 x-20\right) \div(x-5) \) symntixic divisos

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\( \left(2 x^{3}-11 x^{2}+9 x-20\right) \div(x-5) \) symntixic divisos

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