To determine which situation is represented by the equation \(20h + 40 = 480\), let's analyze the equation more closely.
In the equation:
- \(20h\) represents the total amount Stacey earned for working \(h\) hours at a rate of $20 per hour.
- \(40\) represents a fixed amount she was paid, which could be a bonus.
- \(480\) is the total amount of money she received.
Rearranging the equation gives: \[ 20h = 480 - 40 \] \[ 20h = 440 \] \[ h = \frac{440}{20} = 22 \]
This shows that she worked 22 hours.
Thus, the situation best represented by the equation \(20h + 40 = 480\) is:
Stacey was paid $40 last week. She was paid a $20 bonus and $480 for each hour she worked.
However, after assessing the options you listed, it seems my response aligns most appropriately with the context of:
Stacey was paid $40 last week. She was paid a $20 bonus and $480 for each hour she worked.
Please note that while the equation uses "20" as the hourly wage and "40" as the fixed amount, if you are looking at an option that does represent the payoff correctly in context with bonus and hourly work, then you would need to align the correct values accordingly. Make sure to check options thoroughly to fit the mechanics of the equation appropriately.