Answer:
B) 7.2 liters
Explanation:
To determine how many liters of water should be added to 18 liters of a 14% bleach solution so that the resulting solution contains only 10% bleach, first calculate the amount of bleach in the original volume of the solution:

Therefore, there is 2.52 liters of bleach in the original volume of the solution.
If the amount of bleach in the solution should be 10%, then the new volume of the solution should be:

To find the amount of water that should be added to the original volume of the solution, subtract the original volume of the solution from the new volume of the solution:

Therefore, 7.2 liters of water should be added to 18 liters of a 14% bleach solution so that the resulting solution contains only 10% bleach.