The Current Events!
If you need clarification, post! Feel free to ask any questions, as long as they don't give things away. You can post your train of thought, your ideas, your dead ends, etc. Work together!
Note: Remember, Puzzles and Riddles are very similar, only that Puzzles are a little more math- or pattern-oriented, while riddles are logic-oriented. For mysteries, ask yes or no questions about the scenario (as many as you want!) and try to figure out what happened. Up to 3 questions per post.
Riddles:
R1. (Point Value: 1 point) ~ (Correct Answers: 2/3)
A woman commutes to and from work on the train. She arrives at the train station every morning at 8am, and arrives at the station near her work office at 9am. When her work day is finished, she takes the 5pm train back to the train station closest to her home, the one she departed from in the morning. Her husband, who works from home, drives a car to pick her up. He times his arrival at the train station to meet the train exactly. The woman gets into the car, and they drive home.
One day, the woman ended work 1 hour early. She took the 4pm train back home. On the train, she contemplated calling her husband so he could pick her up early and drive her home as usual, but it was a nice day outside, so she decided to walk. She didn't call her husband and began walking towards her house from the train station along the route her husband always takes. The husband, not knowing what was going on, left their house to meet the 5pm train, and met his wife along the way. She got into the car, he turned around, and drove the rest of the way home. The arrived home 10 minutes earlier than usual.
How long (time-wise, not distance) did the woman walk?
R3. (Point-Value: 1 point) ~ (Correct Answers: 0/3)
A merchant and a sailor, two friends, are doing business. They have known each other for a while and have been to each others' houses before, where they discuss the market and agree on deals. One day, the merchant and the sailor decided to meet at 8am on the sailor's ship, where the sailor would buy goods from the merchant. The merchant left home with the goods and walked to the port, arriving on time and ready to sell. The sailor gets greedy and takes out a knife, kills the merchant, and disposes of his body. He takes the goods without paying for them.
The sailor thinks for a while about his crime, and realizes that people would definitely suspect him, because the merchant was scheduled to meet him at the time of his death. So he walks to the merchant's house, knocks on the door. The housekeeper opens the door, and the sailor asks for the merchant's wife. The sailor asks her, "Where's the merchant? He hasn't showed up yet; he's late! Is he still home?" The wife, puzzled, replies, "No, he left a while ago for the port." And the sailor leaves.
The wife is worried and hires a detective, who asks her, "Tell me what everyone said today." The wife complies. After thinking a bit, the detective says, "The sailor killed your husband."
How did he know?
Sorry, changed the category of this one. Realized it fit 'riddle' better. ^^
-I also changed it so that it was 0/3 'cause I just love this riddle :P-
R4: (Point Value - .5 point) ~ (Correct Answers - 1/3)
A man is going to the middle of a field, and he knows that when he gets there, he's going to die, but he cant turn back, why not?
Mysteries:
(Note: If you're not sure how this works, read the italics above!)
M1. (Point-Value: 1 point) ~ (Correct Answers: 1/4)
Two men begin to yell at each other, and one of them calls someone on his cell phone. One man goes home, and the other begins to dig.
What's happening?
M2. (Point Value: 1.5 points) ~ (Correct Answers: 3/5)
It's the year 860 A.D., at Camelot. Two priests are sitting in the castle's chapel. The queen attacks the king. The two priests rise, shake hands, and leave the room.
Puzzles:
P1. (Point-Value: 1 point) ~ (Correct Answers: 0/4)
Note: This is a hypothetical/theoretical puzzle. Don't apply the physics of real-life to it. xD
You have a stick that is 10 feet long. Above it you hold a thin cylindrical container that is its same length and width, containing 100 tiny ants lined up head-to-toe (if ants had toes. ;)) with no room between them. You pull a lever and the bottom of the container opens, dropping all of the ants onto the stick in their single-file line, undisturbed. Each ant is either facing left or right (in a completely random arrangement) and walks at a pace of 1 inch per second. They cannot fall off the sides of the stick (they can fall off the ends, though, if they walk over the edge). When they bump into another ant, they will immediately turn around and begin walking in the opposite direction. How long will it take for every ant to walk off of the two ends of the stick?