The Fast and Slow Clocks Riddle

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The Fast and Slow Clocks Riddle ⏱️

Two clocks start at exactly the same time. One runs 5 minutes fast every hour, and the other runs 5 minutes slow every hour. After 12 hours, how much time will have passed on both clocks combined?

The Fast and Slow Clocks Riddle

Hint:

Both clocks start at the same time, but one is 5 minutes fast every hour and the other is 5 minutes slow every hour. To figure out how much time has passed on both clocks after 12 hours, you need to consider how much time each clock is gaining or losing over that period.

  • For the clock that is 5 minutes fast, it gains 5 minutes every hour.
  • For the clock that is 5 minutes slow, it loses 5 minutes every hour.

Think about how much each clock will show after 12 hours.

Answer:

Understanding the Problem:

  • You have two clocks:
    • One clock is 5 minutes fast every hour.
    • The other clock is 5 minutes slow every hour.
  • Both clocks start at the same time.
  • After 12 hours, we need to calculate how much time has passed on both clocks combined.

Step-by-Step Breakdown:

  1. Fast Clock:
    The fast clock gains 5 minutes every hour.
    Over 12 hours, the fast clock will have gained:

5minutes/hour×12hours=60minutes(or 1 hour).

so thereby , after 12 hours, the slow clock will show 1 hour behind the actual time.


    Total Time Passed on Both Clocks:

    • The fast clock shows 1 hour ahead (after 12 hours, it shows 13:00).
    • The slow clock shows 1 hour behind (after 12 hours, it shows 11:00).

    So, in total, the two clocks show:

    13:00(fast clock)+11:00(slow clock)=24hours.

    Conclusion:

    After 12 hours, the total time that has passed on both clocks combined is 24 hours.

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