If it is false, you will be killed by trampling of wild buffalo. If it is true, you will be killed by lions. The king says, "You must give me a statement. He is brought before the king to be punished. Logic Puzzle: This one could also fall in the lying/truth category. Since one in four is better odds than one in three, he shouldn’t spin again.ġ5. Because we know the previous round was one of four empty chambers, that leaves four positions the gun could now be in, with only one followed by a bullet therefore leaving you with a one in four chance the second round will fire. With two bullets, you have two chances in six (or one in three) to get hit with a bullet before he fires the first time. Should you tell the bad guy to spin the chambers again?Īnswer: No. Logic Puzzle: Same situation, but two bullets are put in consecutive chambers. 'Chicago P.D.' To Lose One of Its Original Cast Members in Season 10ġ4. No more than two people can cross at a time and when two cross, they have to go at the slower person’s pace. Alice can cross in one minute, Ben in two minutes, Cindy in five minutes and Don in eight minutes. Four people are crossing a bridge at night, so they all need a torch-but they just have one that only lasts 15 minutes. Logic Puzzle: This famous river crossing problem is known as the “bridge and torch” puzzle. Brook rows across with the supplies (combined 100kg), and Chris returns. Chris and Dusty row across again, Dusty returns. How do they get across?Īnswer: There may be a couple variations that will work, but here’s one way: Chris and Dusty row across (combined 100kg), Dusty returns. Alex weighs 90kg, Brook weighs 80kg, Chris weighs 60kg and Dusty weighs 40kg, and they have 20kg of supplies. Four people (Alex, Brook, Chris and Dusty) want to cross a river in a boat that can only carry 100kg. Logic Puzzle: Let’s pretend we’re on the metric system and use kilograms instead of pounds to give us a starting base number of 100. “Yesterday I was lying,” the lion told the girl. The unicorn lies on Thursdays, Fridays and Saturdays, and the other days of the week he speaks the truth. The lion lies every Monday, Tuesday and Wednesday and the other days he speaks the truth. Logic Puzzle: A girl meets a lion and unicorn in the forest. What question could you ask the person to find out which road leads to the City of Truth?Īnswer: “Which direction do you live?” Someone from the City of Lies will lie and point to the City of Truth someone from the City of Truth would tell the truth and also point to the City of Truth.Ĩ. There’s a person at the fork who lives in one of the cities, but you’re not sure which one. Logic Puzzle: You’re at a fork in the road in which one direction leads to the City of Lies (where everyone always lies) and the other to the City of Truth (where everyone always tells the truth). Related: Trivia Questions for Kids Lying or telling the truth logic puzzlesħ. Because the time elapsed of the second rope burning was 30 minutes, the remaining rope will also take 30 minutes lighting it from both ends will cut that in half to 15 minutes, giving you 45 minutes all together. The moment the first rope goes out, light the other end of the second rope. The first rope will take 30 minutes to burn (even if one side burns faster than the other, it still takes 30 minutes). But, this is what you can do: Light the first rope at both ends, and light the other rope at one end, all at the same time. How can you measure 45 minutes? (You can light one or both ropes at one or both ends at the same time.)Īnswer: Because they both burn inconsistently, you can’t just light one end of a rope and wait until it’s 75 percent of the way through.
You have two ropes that each take an hour to burn, but burn at inconsistent rates. Logic Puzzle: This “burning rope” problem is a classic logic puzzle. So if “one day after today is Saturday,” then it must be Friday.Ħ. The “day before tomorrow” is today “the day before two days after” is really one day after. Logic Puzzle: The day before two days after the day before tomorrow is Saturday.
0 kommentar(er)
