The rate of change is 10. This means every 1 ticket sold produces a net profit of $10.00 (option B)
Step-by-step explanation:
To get the rate of change, we will find the slope using any two points on the table
Slope formula is given as:

using points (tickets sold, net profit): (200, 0) and (225, 250)

Hence, the rate is 10.
Since we are dividing the net profit by tickets sold, 10 represents the change in net profit per number of tickets sold
As a result, every 1 ticket will produce a net profit of $10
The rate of change is 10. This means every 1 ticket sold produces a net profit of $10.00 (option B)