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A and B can do a job in 6 and 12 days respectively. They began the work together but A leaves after 3 days. Then the total number of days needed for the completion of the work is
4
5
6
9
- A can complete the job in 6 days. Therefore, A's work rate is 1/6 of the job per day.
- B can complete the job in 12 days. Therefore, B's work rate is 1/12 of the job per day.
- Both A and B work together for the first 3 days. Together, they complete (1/6 + 1/12) * 3 = (1/4) * 3 = 3/4 of the job in these 3 days.
- After 3 days, A leaves, and the remaining work is 1 - 3/4 = 1/4 of the job.
- B, working alone, can finish this remaining work. B's work rate is 1/12 per day, so it takes B 3 more days to finish the remaining 1/4 of the job.
- The total time taken is 3 days (together) + 3 days (B alone) = 6 days.
Option 3: 6 is the correct answer.
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