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Two pumps are used to empty a sewage tank. One pump pumps 60 gallons per minute (gpm) and the second pumps 50 gpm. They pumped for 30 minutes. How many total gallons are pumped?

2 Answers

1 vote

Answer:

330

Explanation:

User Afke
by
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5 votes

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 =
(\textrm The total gallons of sewage water pumped)/(\textrm total time taken)

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

User JAA
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