159 -- The position--time graph of a particle moving with constant acceleration is shown below. The displacement during the time interval from $t_1 = 0\,\text{s}$ to $t_2 = 8\,\text{s}$ is how many meters? [Figure: position-time graph $x(\text{m})$ vs $t(\text{s})$, showing a parabolic curve. The curve passes through $x = 3$ m at $t = 3$ s and reaches $t = 8$ s on the horizontal axis.] $$\frac{5}{17} \quad (1)$$ $$\frac{5}{14} \quad (2)$$ $$\frac{8}{17} \quad (3)$$ $$\frac{9}{14} \quad (4)$$ \fbox{Workspace for calculations} %% Page 11 121-APhysicsPage 10
\textbf{159 --} The position--time graph of a particle moving with constant acceleration is shown below. The displacement during the time interval from $t_1 = 0\,\text{s}$ to $t_2 = 8\,\text{s}$ is how many meters?
\textit{[Figure: position-time graph $x(\text{m})$ vs $t(\text{s})$, showing a parabolic curve. The curve passes through $x = 3$ m at $t = 3$ s and reaches $t = 8$ s on the horizontal axis.]}
$$\frac{5}{17} \quad (1)$$
$$\frac{5}{14} \quad (2)$$
$$\frac{8}{17} \quad (3)$$
$$\frac{9}{14} \quad (4)$$
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