use long division to express the function x2-3x+7/x+2 as the sum of a polynomial function and a rational function of the form A/x+2, where a is constant
so x2−3x+7x+2=(x−5)+17x+2\frac{x^2-3x+7}{x+2}=(x-5)+\frac{17}{x+2}x+2x2−3x+7=(x−5)+x+217
⟹ f(x)=(x−5)+17x+2\implies f(x)=(x-5)+\frac{17}{x+2}⟹f(x)=(x−5)+x+217
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