Riddle


92xj

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The 5 members of the Family family and their 5 dogs (1 for each family member) were hiking when they encountered a river to cross. They rented a boat that could hold 3 living things, people or dogs. Unfortunately, the dogs were tempermental. Each was comfortable only with it;s owner present and could not be near another person, not even momentarily, without its owner present. The dogs could be with other dogs however, without their owners. The crossing would have been impossible except that Lisa's dog could drive the boat. How was the crossing arranged? How many trips did it take?

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It took 4 crossings

1- Lisa's dog took 2 other dogs across (3 across)

2- one family member took their dog across (2 across)

3- another family member took their dog across (2 across)

4- then Lisa took the other 2 family members across (3 across)

If I'm wrong, just shoot me ..LOL:bang:

Edited by buckee
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It took 4 crossings

1- Lisa's dog took 2 other dogs across (3 across)

2- one family member took their dog across (2 across)

3- another family member took their dog across (2 across)

4- then Lisa took the other 2 family members across (3 across)

If I'm wrong, just shoot me ..LOL:bang:

This would work so long as there is a rope that they can bring the boat back across the river with.

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I come up with 5 round trips so long as Lisa's dog does all the driving. Lisa's dog takes person 1 with dog 1 and so on until just Lisa is on the other side alone. Her dog then goes to pick her up last. The dogs can be by other dogs but not people.

That was a fun way to kill a lunch break.

Lisa's dog can not be with another dog without Lisa with it.

Your idea does not work.

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It took 4 crossings

1- Lisa's dog took 2 other dogs across (3 across)

2- one family member took their dog across (2 across)

3- another family member took their dog across (2 across)

4- then Lisa took the other 2 family members across (3 across)

If I'm wrong, just shoot me ..LOL:bang:

It would be a long shot from here.

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I was using 1d and 1p which is the same thought path but just a little harder to read. :)

My new answer is 9 total trips. I had to steal some of Buckee's logic but I think this works now. If not, I'm going to need a new pen and pad of paper to draw this out on.

1. Lisa's dog takes 2 dogs.

2. lisa's dog comes back.

3. Lisa's dog takes the other 2 dogs.

4. Lisa's dog comes back.

5. Lisa and her dog cross.

6. Lisa comes back.

7. Lisa takes 2 people.

8. Lisa comes back.

9. Lisa takes the last 2 people.

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I was using 1d and 1p which is the same thought path but just a little harder to read. :)

My new answer is 9 total trips. I had to steal some of Buckee's logic but I think this works now. If not, I'm going to need a new pen and pad of paper to draw this out on.

1. Lisa's dog takes 2 dogs.

2. lisa's dog comes back.

3. Lisa's dog takes the other 2 dogs.

4. Lisa's dog comes back.

5. Lisa and her dog cross.

6. Lisa comes back.

7. Lisa takes 2 people.

8. Lisa comes back.

9. Lisa takes the last 2 people.

Step 7. two people can not be with 5 dogs.

New sheet of paper for you.

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