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Q #21
:

Directions: Read the following information to answer the question.

A man can do a piece of work in 60 hours. If he takes his son with him and both work together then the work is finished in 40 hours. How many hours will the son take to do the same job, if he worked alone on the job?

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Solution:

If the man takes 60 hours to complete the work, then he will finish (1/60)th of the work in 1 hour.

Let us assume that his son takes x hours to finish the same work.

If they work together for 1 hour they will finish1/60+1/x=1/40 of the work.

Therefore, 1/x=1/120

The son, working alone would take 120 hours to complete the work.


Q #22
:

Directions: Read the following information to answer the question.

Aditya, Vedus and Yuvraj alone can do a job for 6 weeks, 9 weeks and 12 weeks respectively. They work together for 2 weeks. Then, Aditya leaves the job. Vedus leaves the job a week earlier to the completion of the work. The job would be completed in:

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Solution:

2 weeks work of Aditya, Vedus and Yuvraj =2[1/6+1/9+1/12]=26/36

Work left =1−26/36=10/36

Let Vedus works for x weeks with Yuvraj after Aditya.

⇒ x weeks work of both =x[1/9+1/12]=7x/36

The remaining work is done by Yuvraj in 1 week.

One week work of Yuvraj =1/12

⇒ 26/36+7x/36+1/12=1

⇒ 29+7x=36

⇒ x=1.

Vedus worked for 1 week with Yuvraj.


Q #23
:

Directions: Read the following information to answer the question.

Due to hole at the bottom of the tank, a tap takes 2 more minutes to completely fill the tank. Due to leakage of water through this hole, a bucket filled completely with water gets emptied in 4 minutes. In how much time can the tap fill the tank, if there was no hole at the bottom at the tank?

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Solution:

Let the tap completely fill the tank (with no hole in it) in x min

⇒ 1/x−1/4=1/x+2

⇒ x= 2 minutes


Q #24
:

Directions: Read the following information to answer the question.

A can complete a project in 20 days and B can complete the same project in 30 days. If A and B start working on the project together and A quits 10 days before the project is completed, in how many days will the project be completed?

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Solution:

If A can do complete a project in 20 days, then A will complete 1/20)th of the project in a day.

Similarly, B will complete (1/30)th of the project in a day.

Let the total number of days taken to complete the project be x days.

Then, B would have worked for all x days, while A would have worked for (x–10) days.

 

Therefore, A would have completed x−10/20

 of the project and B would have complete x/30of the project.

i.e., 

x−10/20+x/30=1

Solving for x, we get x= 18.


Q #25
:

Directions: Read the following information to answer the question.

A red light flashes 3 times per minute and a green light flashes 5 times in two minutes at regular intervals. If both lights start flashing at the same time, how many times do they flash together in each hour?

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Solution:

Red light flashes every 20 seconds

Green light flashes every 24 seconds

Therefore, they will flash together every 120 seconds

In every hour they will flash 3600/120= 30 times