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Grade 1010 grade maths

A swimming pool is filled with 3 pipes with uniform flow of water.The first two pipes operating simultaneously fill the pool in the same time during which the poo; is filled by the 3^rd pipe alone.The 2^nd pipe fills the pool in 5 hours faster than the 1^st pipe and 4 hours slower than the 3^rd pipe.Find the time required by each pipe to fill the pool seperately?

ragesh

9 Years agoGrade 10

3 Answers

Vikas TU

9 Years ago

For volume V of the pool,

the time taken by the pipe 1,2 and 3 respectively are:

(x+5), x and (x-5) hours.

And volume they can fill on the behalf of volume V are:

=> V/(x+5), V and V/(x-5) respectively.

Now given that,

time taken by third pipe is equal to the sum ofthe first two pipes.

Therefore,

V/(x+5) + V/x = V/(x-4)

Solving we get,

x = 10 and -2

Hence,

time required by each pipe to fill the pool is:

10, 15 and 6 hours.

jvbvd

8 Years ago

A swimming pool is fitted with three pipes. The first two pipes working simultaneously, fill the pool in the same time as the third pipe alone. The second pipe alone fills the pool 5 hours faster than the first pipe and 4 hours slower than the third pipe. In what time will the second and third pipes together fill the pool?

rahul gupta

7 Years ago

Let volume of the pool = v

And time taken by the second pipe is 'x' hours, then

Given that time taken by the third pipe is equal to the total time taken by the first and second pipe,

v/(x+5) + v/x = v/x-4

After solving we get , x =10, -2 ( negative value is neglected because time can not be negative)

Then time taken by the second pipe is 10 hrs

Similarly, time taken by first pipe = 10+5 = hrs

Time taken for first pipe = 10-4 = 6hrs

Then total time for first and second pipes together fill the pool = (10*6)/(10+6)= 3.75hrs.

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