1. The problem describes Deshaun walking to school at a constant rate, stopping midway, then continuing at a slower rate. 2. We need to choose the graph that best represents distance to school (y-axis) versus time (x-axis) with these conditions: - Initially, distance increases linearly with a positive slope (constant speed). - Then, the graph flattens out (horizontal segment) indicating a stop. - Finally, distance increases again linearly but with a smaller positive slope (slower speed). 3. The correct graph must start at zero, rise steadily, flatten for a while, then rise again but less steeply. 4. Graph 1 matches this description exactly: it starts at 0, increases linearly, flattens out, then increases again with a smaller slope. 5. Therefore, the best graph is Graph 1. Final answer: Graph 1