Pac-Men Maze
Find a path between the two Pacmen in this double-sided maze. You can not switch between the top and the bottom sides of the path you are traversing.
The solution is shown below.
DescriptionDave Phillips is a maze and puzzle designer, and writer of The Zen Of The Labyrinth—Mazes For The Connoisseur. Phillips has provided puzzles for Reader's Digest, Highlights, National Geographic World, Die Zeit, Ranger Rick, Omni, Games, Scientific American, and United Features Syndicate.
Find a path between the two Pacmen in this double-sided maze. You can not switch between the top and the bottom sides of the path you are traversing.
The solution is shown below.
White plays and mates Black in one move. However, there is a mystery in this position that has to be revealed first.
The mystery is that someone has just placed one extra black pawn on the board – there are 9 in total. Also, no matter which one is the added pawn, there always exists a mate in one move.
If the extra pawn was a7 – Qb6
If the extra pawn was b7 – Kc6
If the extra pawn was c4 – Qb4
If the extra pawn was d3 – Qe4
If the extra pawn was e3 – Bxf2
If the extra pawn was f7 – Ke6
If the extra pawn was g6 – Rg4
If the extra pawn was h3 – Rh4
You have two groups of words:
To which group does “repetitive” belong?
The first group contains self-explanatory words (known as autologicals), the second group does not. Therefore “repetitive” should belong to the first group.
Find all configurations of four points in the plane, such that the pairwise distances between the points take at most two different values.
All 6 configurations are shown below: a square, a rhombus with 60°-120°-60°-120°, an equilateral triangle with its center, an isosceles triangle with 75°-75°-30° and its center, a quadrilateral with 75°-150°-75°-150°, and a trapezoid with base angles of 72°.
Two identical bolts are placed together so their grooves intermesh. If you move the bolts around each other as you would twiddle your thumbs, holding each bolt firmly by the head so it does not rotate and twiddling them in the direction shown below, will the heads:
(a) move inward
(b) move outward, or
(c) remain the same distance from each other?
One of the bolts will be screwing itself, and the other one will be unscrewing itself. This will happen at the same pace and the bolts will remain the same distance from each other. Thus the answer is (c).
Where is the driver sitting in this car?
Using the positioning of the mirrors, you can conclude that the driver is sitting on the right.
A scientist has 9 bottles, exactly one of which contains poison. The poison kills any creature which drinks it within 24 hours. If the scientist has 2 lab mice at his disposal, how can he find which is the poisonous bottle within 2 days only?
Label the bottles B1, B2, B3, … , B9.
The first day he lets the first mouse drink B1, B2, B3, and let the second mouse drink B1, B4, and B5. If after 24 hours both mice die, then the poisonous bottle is B1. If only one mouse dies, say the first one, then he lets the second mouse drink B2. If it dies, then the poisonous bottle is B2, otherwise, it is B3. Finally, if neither mouse dies, then he lets the first mouse drink B6 and B7, and lets the second mouse drink B6 and B8. If both mice die after 24 hours, then the poisonous bottle is B6. If only one mouse dies, say the first one, then the poisonous bottle is B7. If neither mouse dies, then the poisonous bottle is B9.
On top of which number is the car parked?
You are looking at the parking lot upside-down. The numbers on the picture are from 85 to 92. The car is parked on top of 87.
Your friend is thinking of a number among 1, 2, and 3. You can ask him just one question, to which he is allowed to answer only with “yes”, “no”, or “I don’t know”. What would you ask him in order to find his number?
You can ask him the following:
“If I am thinking of a number among 1 and 2, is your number going to be bigger than mine?”
If your friend’s number is 1, he will say “no”. If his number is 2, he will say “I don’t know”. If his number is 3, he will say “yes”.
This puzzle/game is played with groups of people, in which at least one of the participants knows the meaning of “MLN”, and the others are trying to figure it out.
All players must sit in a circle, facing each other. Then the people, who do not know what “MLN” stands for, take turns to ask questions. Every question must start with “Is MLN…” and must have a “yes” or “no” answer. Then a player who knows the meaning of “MLN” answers the question and the game continues until everyone solves the puzzle.
To play this game with your friends, at least one of you must know about the solution, which is explained below. Just keep in mind that whoever reads it, will lose the enjoyment of figuring it out by himself.
The abbreviation “MLN” stands for “My Left Neighbor”. For example, if someone asks “Is MLN a boy?”, the answer will depend on the gender of the person on their left side. This makes the game both interesting and confusing.
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