Two pipes a and b can fill an empty tank in 10 hours and 15 hours respectively. Pipe c alone can empty the completely filled tank in 12 hours. First both pipes a and b are opened and after 5 hours pipe c is also opened. What is the total time (in hours) in which the tank will be filled?
Answers
Answered by
0
Let the capacity of the tank be C.
Time taken by pipe A = 12 mins
Rate of filling tank by pipe A = C/12 per min
Time taken by pipe B = 18 mins
Rate of filling tank by pipe B = C/18 per min
When both the pipes are opened then the rate of filling tank by both pipes would be
= C/12 + C/18
= (3C + 2C) / 36
= 5C/36 per min
So, time taken when both are opened would be
= Capacity of tank / rate of both pipes combined
= C / (5C/36)
= 36/5
= 7.2 mins
☺️ hope it helps you ☺️
Time taken by pipe A = 12 mins
Rate of filling tank by pipe A = C/12 per min
Time taken by pipe B = 18 mins
Rate of filling tank by pipe B = C/18 per min
When both the pipes are opened then the rate of filling tank by both pipes would be
= C/12 + C/18
= (3C + 2C) / 36
= 5C/36 per min
So, time taken when both are opened would be
= Capacity of tank / rate of both pipes combined
= C / (5C/36)
= 36/5
= 7.2 mins
☺️ hope it helps you ☺️
deeksha116:
ya
Answered by
0
Answer:
3 hours
Step-by-step explanation:
= 5,10,30= 1/5 , 1/10, 1/30
= Take LCM of 5,10,30
= LCM = 30
= 1/30, 1/30, 1/30
= 1+1+1= 3
Answer= 3 hours
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