To find the sum \( p + q \) where \( p \) is positive and \( q \) is negative, you will start at the point \( p \) on the number line and then move left by the absolute value of \( q \).
From the descriptions of the number lines provided:
- The first number line shows an arrow moving right from \( p \), which does not represent adding a negative number.
- The second number line shows \( p \) to the right of 0 and a leftward arrow from \( p \), which correctly represents subtracting the absolute value of \( q \) (moving left, as \( q \) is negative).
- The third number line shows an arrow moving right from \( p \), which again does not represent adding a negative number.
- The fourth number line shows \( p \) and a leftward arrow to the left, corresponding to taking away a positive distance, indicating the movement in the direction of the negative number.
Based on this analysis, the correct choice that shows the way to find the sum \( p + q \) is:
The second number line.