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Suppose the following data points are generated by a smooth function $f(x) $ : begin{tabular}| CICICCICICICCI Whline $mathrm{x}$ 80 & $pi / 65 & $pi

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Suppose the following data points are generated by a smooth function $f(x) $ : \begin{tabular}| CICICCICICICCI Whline $\mathrm{x}$ 80 & $\pi / 65 & $\pi / 3$ & $\pi / 2$ & $2 \pi / 3$ & $5 \pi / 6$ & $\pi$ Whline $\mathrm{f}\mathrm{x})$ & i & $0.9897$ & $0.4100$ & $-0.7424$ & $-0.97199 & $0.6168$ & $0.91735 Whline \end{tabular Approximate $\int_{0}^{\pi) f(x) d x$ using the composite Simpson's rule with $n=6$ subintervals $0.7417$ $1.24175 $1.93025 $0.2440$ SP.SD.450

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