To represent the problem in the form \( px + q = r \), we need to set up an equation based on the information given.
Let \( x \) represent the number of children Anthony watches.
- Anthony earns $8.00 per hour for babysitting.
- He earns an additional $1.50 per hour for each child he watches, which is represented by \( 1.50x \).
The total hourly rate, given as $12.50, combines both amounts—his base pay and the bonus for the children he watches. Thus, we can write the equation as follows:
\[ 8 + 1.50x = 12.50 \]
In the required form \( px + q = r \):
- \( p = 1.50 \)
- \( q = 8 \)
- \( r = 12.50 \)
So the completed equation in the correct format is:
\[ 1.50x + 8 = 12.50 \]