Answer:
The total gallons of sewage water pumped is 3300 gallons .
Explanation:
Given as :
Two pumps are used to empty a sewage tank.
The rate of pumping the tank by first pump = x = 60 gallons per minute
The rate of pumping the tank by second pump = y = 50 gallons per minute
Total time taken by both the pumps to empty tank = t = 30 minutes
Let The total gallons of sewage water pumped = z gallons
Now, According to question
Total rate of pumping the sewage tank with first and second pump = x + y
Or, Total rate of pumping the sewage tank with first and second pump = 60 gpm + 50 gpm
Or, Total rate of pumping the sewage tank with first and second pump = 110 gallons per min
Now, Total rate of pumping the sewage tank =

i.e total gallons of sewage water pumped = rate of pumping the sewage tank × total time taken
or, z = 110 gallons per min × t
Or, z = 110 gallons per min × 30 min
Or, z = 3300 gallons
So, The total gallons of sewage water pumped = z = 3300 gallons
Hence, The total gallons of sewage water pumped is 3300 gallons . Answer