EXPLANATION:
As we can see, the values shown in the table between time and distance are directly proportional, therefore as the time progresses the greater the distance traveled,
therefore the equation remains as follows:(For this, we must first calculate the constant of proportionality between both magnitudes)
[tex]\begin{gathered} \text{constant of propor}tionality\colon \\ \frac{time}{\text{distance}}=\frac{14}{6}=2.3;\frac{42}{18}=2.33 \\ the\text{ constant is repe}ated\text{ }for\text{ all values} \end{gathered}[/tex]therefore the equation is:
[tex]y=2.3\times\text{distance}[/tex]Multiplying the constant by the distance will give me the time covered,