满足f(x_(a))=x_(a),f(x_(b))=x_(b),f(x_(c))=x_(c)的拉格朗日插值余项是R(x)=(f'''(ζ))/(3!)(x-x_(a))(x-x_(b))(x-x_(c))√ ×

满足$f(x_{a})=x_{a},f(x_{b})=x_{b},f(x_{c})=x_{c}$的拉格朗日插值余项是 $R(x)=\frac{f'''(ζ)}{3!}(x-x_{a})(x-x_{b})(x-x_{c})$ √ ×

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