Question

a caterpillar crawls across the sidewalk at a constant speed of 2 centimeters per... table shows the relationship between the time the caterpillar crawls, in seconds, and distance it crawls, in centimeters. time (seconds) | distance (centimeters) 5 | 10 10 | 20 15 | 30 graph the relationship. plot two points to draw a line.

Explanation:

Step1: Identify coordinate pairs

Each pair is (Time, Distance): $(5,10)$, $(10,20)$, $(15,30)$

Step2: Plot first point

Locate $x=5$ (time) on horizontal axis, $y=10$ (distance) on vertical axis, mark the point.

Step3: Plot second point

Locate $x=15$ (time) on horizontal axis, $y=30$ (distance) on vertical axis, mark the point.

Step4: Draw the line

Connect the two plotted points, extending through the origin $(0,0)$ (since distance is 0 at 0 time) and along the trend of the data.

Answer:

1. Plot the points $(5, 10)$ and $(15, 30)$ on the provided grid (with the horizontal axis as Time in seconds, vertical axis as Distance in centimeters).
2. Draw a straight line passing through these two points and the origin $(0,0)$ to represent the constant speed relationship.