To create an equation that represents the cost to play, we can break it down based on the hours played:
- For the first hour, the cost is $15.
- For any additional hour(s) played after the first hour, the cost is $5 per hour.
We can express the total cost \( C \) as follows:
\[ C(h) = 15 + 5 \times (h - 1) \]
This equation works for \( h \geq 1 \) (since you must play at least one hour).
Now, let's calculate the cost for playing for 3 hours:
- Substitute \( h = 3 \) into the equation:
\[ C(3) = 15 + 5 \times (3 - 1) \]
- Simplify the equation:
\[ C(3) = 15 + 5 \times 2 \] \[ C(3) = 15 + 10 \] \[ C(3) = 25 \]
Therefore, the cost to play for 3 hours is $25.00.