Pipe M and N running together can fill a cistern in 6 minutes. If M takes 5 minutes less than N to fill the cistern, then the time in which N alone can fill the cistern will be ?
Answers
Answered by
5
Answer:
hiii
your answer is here !
Step-by-step explanation:
=> Let pipe M fills the cistern in x minutes.
Therefore,
=> pipe N will fill the cistern in (x+5) minutes.
=> Now, 1/x + 1/(x+5) = 1/6 →
x = 10
Thus,
=> the pipe M can fill in 10 minutes, so N can fill in 10+5 =15 minutes.
follow me !
Answered by
11
Answer:
SolutionLet the volume of cistern = V litre (L)
let the flow rate of one pipe be x L/min and that of other pipe be y L/min
Since 6 minute are needed to fill the pipe
6x+6y = V = total volume (1)
V/x = time taken by one pipe and V/y = time taken by other pipe
V/x + V/y = 5 min
1/x - 1/y = 5/V (2)
Similar questions