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Editorial
Let $g(a)=a^3-6a^2+17a-18=(a-2)(a^2-4a+9)$ and $g(x)=-2, g(b)=2$.
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Given that, $f(a)=a^3-6a^2+17a$. If $f(x)=16, f(y)=20$, then find the value of $x+y$.
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