Question : A can finish a job in 8 hours and B can finish the same job in 12 hours independently. If they work simultaneously, how many hours can they do the same job?
Option 1: 4.8
Option 2: 3.7
Option 3: 4.5
Option 4: 3.2
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Correct Answer: 4.8
Solution : Given: A can finish a job in 8 hours and B can finish the same job in 12 hours independently. A's 1 hour's work = $\frac{1}{8}$ B's 1 hour's work = $\frac{1}{12}$ (A + B)'s 1 hour's work = $\frac{1}{8}+\frac{1}{12}=\frac{5}{24}$ So, they can finish the work together in $\frac{24}{5}=4.8$ hours Hence, the correct answer is 4.8.
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Question : If $x$ can finish a job in 4 hours and $y$ can finish the same job in 8 hours independently, then they together will finish the job in:
Option 1: 140 minutes
Option 2: 160 minutes
Option 3: 120 minutes
Option 4: 150 minutes
Question : A's efficiency is twice that of B's. A can work only for 8 hours a day while B can work for 12 hours a day. If A can finish a task in 12 days, in how many days can B finish the same task?
Option 1: 8
Option 2: 10
Option 3: 16
Option 4: 12
Question : Richa, Rita and Reena can independently complete a task in 8 hours, 12 hours and 24 hours, respectively. If they work together, how much time will they take to complete that task?
Option 1: 4 hours
Option 2: 5 hours
Option 3: 2 hours
Option 4: 3 hours
Question : 2 men can finish a work in 6 days and 3 women can finish the same work in 4 days. How many days will 1 man and 2 women finish the work if they work together daily?
Option 1: 4
Option 2: 6
Option 3: 8
Option 4: 9
Question : A can do a piece of work in 6 days, working 8 hours a day, while B can do the same work in 4 days, working 10 hours a day. If the work has to be completed in 5 days, how many hours do they need to work together in a day?
Option 1: $4$
Option 2: $5\frac{4}{11}$
Option 3: $6\frac{4}{11}$
Option 4: $4\frac{4}{11}$
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