Two roommates go out for a night on the town but drive separately to the nightclub. At the end of the evening, only one of them is sober. The night club does not allow overnight parking and there is no street parking, so they have to get both cars back to their apartment which, fortunately, is only a three block drive.
The tipsy one suggests that his roommate drive one car one block, leave it and walk back and get the other car. Then he would drive two blocks and leave it and walk back to the first car. He would then drive the car all the way to the apartment and walk back to the second car and bring it home as well. This seems to be the best plan, until the roommate who is sober realizes that there is a way that would only result in 1/3 the total amount of walking. How is this possible?
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Two roommates go out for a night on the town but drive separately to the nightclub. At the end of the evening, only one of them is sober. The night club does not allow overnight parking and there is no street parking, so they have to get both cars back to their apartment which, fortunately, is only a three block drive.
The tipsy one suggests that his roommate drive one car one block, leave it and walk back and get the other car. Then he would drive two blocks and leave it and walk back to the first car. He would then drive the car all the way to the apartment and walk back to the second car and bring it home as well. This seems to be the best plan, until the roommate who is sober realizes that there is a way that would only result in 1/3 the total amount of walking. How is this possible?
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