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#1
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The Riddler Game
Basically, somebody solves a riddle and that person gets to say the riddle and it goes on and on and on. I'll start us off.
There are two paths. A man wants to walk to Funville but if he chooses the wrong path, he goes to Lavaland. There are two men in between the paths: one that always tells the truth, and one that only lies. You may only ask one question to both of them. What does the man have to ask? |
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#2
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"Can you breathe?"
If the answer is no... To the other person: "Where's funville?" If the answer is yes... To the other person: "Where's Lavaland?" There are three men. One is poor and has some wheat in his hand. The other is rich with fancy clothing. And the third one is rich, but he appears to have dirty clothing, no hat. Which is the successful pirate? |
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#3
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Quote:
Either way, the man should go the opposite way to wherever the man he speaks to says the other man will point him. Hope that was understandable. :P Quote:
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#4
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Both of you have right answers, but Stolph posted first so your turn mate.
![]() EDIT: Actually, Stolph is wrong. You're only allowed ONE question for them as I stated in my riddle. Pixie, you do your riddle. Last edited by Captain Gas; 12-09-2011 at 01:22 AM.. |
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#5
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One question to each, or to both?
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#6
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Okay, here's my riddle.
A famous magician claims that he can tell the score of any football game before it even starts. Many people think he's psychic and possesses supernatural abilities. How is it that he can be accurate about the score 99 percent of the time? |
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#7
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Quote:
![]() either that, or he owns the teams and tells them how many points to score (and when to stop scoring).
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#8
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#9
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Dang, your turn. :P
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#10
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LOL Unfortunately, I can't think of any riddles-I blame the rum- so someone please post in my stead!
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#11
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Okay, didn't want to kill the thread so I came up with an ez one:
(4x+6xy) minus 12x to the third power plus (xy+16) divided by 144 minus 3(xy) times 0 is???? |
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#12
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Zero.. Lol.
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#13
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Aye Zero Your turn!
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#14
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Paul is 20 years old in 1980, but only 15 years old in 1985. How is this possible?
Have fun. |
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#15
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