Question: Suppose the following data points are generated by a smooth function $f(x)$ : begin{tabular) (CCCCCCCC) Whline $mathrm{x}$ 80 & $1 / 3$ & $2 /

Suppose the following data points are generated by a smooth function $f(x)$ : \begin{tabular) (CCCCCCCC) Whline $\mathrm{x}$ 80 & $1 / 3$ & $2 / 3$ & 1 & $4 / 3$ & $5 / 3$ & 2 N Whline $\mathrm{f}\mathrm{x})$ & 0 & $0.6514$ & $1.0642$ & $1.55745 & $2.2630$ & $3.4862$ & $6.33 .41$ Whline \end{tabular Approximate $\int_{0}^{2} f(x) d x$ using the composite Simpson's rule with $n=5$ subintervals $3.97165 $2.3536$ $3.4468$ $2.09205 SP.SD.473
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