$$ g(x)=\sqrt{2-x} $$ lassify the given function as a polynomial function, rational function, or root fur

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The function $$ g(x) = \sqrt{2 - x} $$ is a root function. The function $$ g(x) = \sqrt{2 - x} $$ is classified as a **root function** because it involves a square root. Root functions are characterized by having a variable inside a root (in this case, the square root of $$ 2 - x $$). It is not a polynomial function because polynomial functions consist of terms that are non-negative integer powers of the variable (e.g., $$ ax^n + bx^{n-1} + \ldots + c $$), and it is not a rational function because rational functions are ratios of two polynomials. Thus, the classification of $$ g(x) $$ is a **root function**.

\( g(x)=\sqrt{2-x} \) lassify the given function as a polynomial function, rational function, or root fur

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\( g(x)=\sqrt{2-x} \) lassify the given function as a polynomial function, rational function, or root fur

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