What common word or phrase is this rebus referring to?
♣ OFFICE
♠ SCHOOL
♥ HOME
♦ STORE
Solution
Home is where the heart is
Hard brain teasers and puzzles
What common word or phrase is this rebus referring to?
♣ OFFICE
♠ SCHOOL
♥ HOME
♦ STORE
Home is where the heart is
Hasan and Lauren attended a dinner party with 4 other couples. Since some people already knew some of the other guests, every person at the dinner party shook hands with every person they had not met before.
Lauren noticed that everyone else (excluding Lauren herself) ended up with a different number of handshakes!
Can you figure out how many people Hasan shook hands with?
Continue reading “Handshake Puzzle”Abe, Ben, and Catelyn were playing 1-on-1 tennis matches one afternoon. After each match, the winner stayed on the court and the loser was replaced by the person who sat out.
At the end of their session, Abe had played 8 matches, Ben had played 12 matches, and Catelyn had played 14 matches. Ben was particularly exhausted as he had played all of the last 7 matches.
Is it possible to figure out who played and who won in the 4th match?
Continue reading “Tennis Match Mystery”You spend an entire day hiking up a mountain, and camp overnight at the top. The next day, you hike down the mountain along the same trail, starting around the same time you started the day before.
How likely is it that there is a point on the mountain that you passed at the exact same time on both days?
Continue reading “Same Place Same Time”A pretty challenging chess puzzle, because there isn’t a pre-determined number of moves. White to play and force a draw.

Which is the odd one out?
Five pirates are figuring out how to divide up a newly plundered treasure of 100 gold coins. From most senior to least senior: Pirate A, Pirate B, Pirate C, Pirate D, and Pirate E. The rules:
What is the greatest number of coins that Pirate A can distribute to himself?
This is a classic logic puzzle, occasionally encountered in tech interviews many years ago.
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Continue reading “5 Pirates Puzzle”There is a fully-booked flight with 100 seats. The first person decides to ignore the seat assignments, and sits in a random seat. Each subsequent person sits in their assigned seats if available, or sits in a random unoccupied seat if not.
What is the probability that the last person happens to find their assigned seat unoccupied?
Continue reading “Wrong Seat Probability”Prove that for any set of one hundred whole numbers, either one of those numbers is divisible by 100 or the sum of a subset of those numbers is divisible by 100.
Continue reading “Divisible by 100”Find the next two terms in this sequence:
10, 11, 12, 13, 14, 15, 16, 17, 21, 23, 30, 33, ?, ?
Continue reading “Sequence Puzzle”