\begin{tabular}{|l|l|l} f′(x)=x3−6x2−15x+20 thru (0,−2) & f′(x)=xx2+x+1 thru (0,−3) \\ \hlinef′(x)=4+3x4 thru (0,2) &
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\begin{tabular}{|l|l|l} f′(x)=x3−6x2−15x+20 thru (0,−2) & f′(x)=xx2+x+1 thru (0,−3) \\ \hlinef′(x)=4+3x4 thru (0,2) &
\begin{tabular}{|l|l|l} f′(x)=x3−6x2−15x+20 thru (0,−2) & f′(x)=xx2+x+1 thru (0,−3) \\ \hlinef′(x)=4+3x4 thru (0,2) & \\ & f′(x)=2cos(2x) thru (42π,1) \\ \hline \end{tabular}
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