(Solved): Assume \( f^{\prime} \) is given by the graph below. Suppose \( f \) is continuous and that \( f(3) ...

Assume \( f^{\prime} \) is given by the graph below. Suppose \( f \) is continuous and that \( f(3)=0 \). (Click on the graph for a larger version.) Sketch, on a sheet of work paper, an accurate graph of \( f \), and use it to find each of \( f(0)= \) and \[ f(7)= \] Then find the value of the integral: \[ \int_{0}^{7} f^{\prime}(x) d x= \] (Note that you can do this in two different ways!) \begin{tabular}{|l|l|l|l|l|l|l|} \hline 4 & & & & & & \end{tabular}