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Difficulty:
75%
(hard)
Question Stats:
61%
(03:06)
correct 39%
(02:11)
wrong
based on 28
sessions
History
Date
Time
Result
Not Attempted Yet
Alarm A rings once every 210 seconds Alarm B rings once every 280 seconds Alarm C rings once every 350 seconds
If they all ring simultaneously, we will need to wait for the LCM of 210, 280 and 350 seconds for them to all ring again. Since 70 is a common factor to all three numbers, we can find the LCM by ignoring that 70, and finding the LCM of 3, 4 and 5, which is 60, then multiplying by 70. So the LCM is 60*70 seconds, and dividing by 60, is 70 minutes. So 70 minutes later, they all ring again, and the time will be 7:10 PM.
The wording of the question isn't exactly clear -- it's not clear if we're looking for the time when they all start ringing simultaneously, or merely a time when the rings happen to overlap (even if they aren't all beginning simultaneously). I assume they meant the former interpretation above, because that's a much easier question to answer, though it turns out the answer is the same either way.
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There are 3 alarms: A1,A2 and A3. Once A1 starts ringing, it rings continuously for 30 seconds and then pauses and then starts ringing again after 3 minutes and so on. Similarly A2 rings continuously for 40 seconds and then pauses and then starts ringing after 4 minutes and so on. Similarly, A3 rings continuously for 50 seconds and then pauses and then starts ringing after 5 minutes and so on. If all three alarms ring together at 6:00 PM, when will they ring together next?
A. 6:35 PM B. 7:10 PM C. 6:35 AM D. 7:10 AM E. 8.35 AM
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Total time taken by individual clocks equal 210 , 280 , 350 seconds respectively
Their LCm will help us in deciding on the overlapping time = 3*4*5 *7 *10 / 60*60 for the hour timing
=>7/6 =1+1/6 or rather after 1 hour and 10 min
Therefore IMO B
Archived Topic
Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.