This is the famous Paul Morphy chess puzzle, rumored to have been composed by Morphy when he was just 10 years old!

White to play and mate in two moves.
Brain teasers, puzzles, riddles, and other challenges
This is the famous Paul Morphy chess puzzle, rumored to have been composed by Morphy when he was just 10 years old!
White to play and mate in two moves.
Sicherman dice are a particular pair of six-sided dice that, when rolled, produce sums with the same probability distribution as a pair of standard six-sided dice. In other words, these dice do not have the arrangement of 1, 2, 3, 4, 5, and 6 on their six sides, but when rolled together, still produce the same distribution of sums:
Sicherman dice are the only alternative arrangement of six-sided dice with positive integers that produce the same probability distribution as a pair of standard six-sided dice. Can you figure out what numbers belong on Sicherman dice?
Hint: One of the dice has no numbers greater than 4.
Lalo, Tyson, and Michael played a number of games of pick-up basketball. At the end, their combined points across all the games were:
They noticed that in every game, one of them scored x points, one of them scored y points, and one of them scored z points, where x > y > z and all three are distinct positive integers.
If Tyson got the highest score in the first game, who got the second highest score in the second game?
At the beginning of January, you set a goal to work every day, to reach a total of 5000 minutes of work by the end of the month. But to give yourself a better shot of achieving this, you decide to front-load it—at the beginning of each day, you figure out how much you’d need to work on average on each remaining day to achieve your goal, and then you work double the amount you need to do. For example, if you had 50 minutes left and 5 days left, you would need to work 10 minutes/day, so you would choose to work 20 minutes on that 5th-to-last day.
If you chose to work this way, how long does it take you to complete your goal of 5000 minutes?
A man is stranded in the wilderness, in a remote northern area. There’s a lake nearby, and utility poles carrying electricity, presumably to a nearby town. However, there’s no way he can make it to the town in the freezing cold weather.
The man has a dinghy, two paddles, and an axe, but no devices that can communicate with anyone and no way to make a fire.
How does the man manage to get rescued as quickly as possible?
The coin rotation paradox is a famous math problem with an unintuitive solution:
If you roll a coin around the edge of another coin of the same size, from an external perspective, how many rotations does the coin make by the time it returns to its original position?
There are five points on a line. You measure the distances between every pair of points and you find:
2, 4, 5, 7, 8, __, 13, 15, 17, 19
This list is ordered from shortest to longest. What is the missing distance?
Three players gamble on a “doubling game.” In each round of the game, a single loser is determined, and this player has to double the money of the other two.
After three rounds of this game, each player has lost one round each, and each player now has $24.
How much money did each player start with?
Which of the following statements are true?