
Solve a classic logic puzzle about three mislabeled jars a, b, and c to identify which holds candies, which holds sweets, and which holds a mixture using the minimum eatables.
Solve the eight-ball weighing puzzle by identifying a lighter defective ball in two weighings using a 3-3-2 split and strategic comparisons.
Solve a six-house mapping puzzle along a road, matching names, colors, and heights using clues about opposites, between relations, and relative tallness.
Cheryl's birthday puzzle demonstrates how Albert and Bernard deduce the exact date through month and day clues and a series of knowledge statements.
Split the 100 coins into a ten-coin pile and a ninety-coin pile, then flip all coins in one pile to make both piles have the same number of heads.
Analyze a man climbing a 50-meter well, gaining four meters daily but slipping three, revealing that he exits on the 47th day.
Explore how a man in a 50-meter well climbs 4 meters up and slips 3 meters down each day, netting 1 meter per day, and reaches the top on the 47th day.
Solve puzzle 8 by measuring exactly 15 minutes using a 7-minute hourglass and an 11-minute hourglass, flipping at key moments to accumulate the total.
Master the classic bridge crossing puzzle with four people and one torch, achieving the minimum 17 minutes by sending the two fastest first, then the slowest pair.
learn the classic river crossing puzzle with a farmer, a wolf, a goat, and a cabbage, using a one-person boat to transport all safely across.
Solve the classic nine dots puzzle in a 3x3 grid by drawing four straight lines from a corner, without lifting your pencil, allowing lines to extend beyond the grid.
Solve a classic water jug puzzle using 3-liter and 5-liter jugs with unlimited water to measure exactly 4 liters by filling, transferring, and discarding.
Solve the classic three-hats logic puzzle: three men deduce their hat colors through what they can see and a no-two-white-hats constraint.
Identify which switch controls which bulb by heating one bulb, briefly turning on another, then checking the bulb temperature and light on entry.
Explore paying a seven-unit rod to an employee over seven days with at most two cuts, building end-of-day balances from 1 to 7.
Solve a five-person seating puzzle by arranging A to E in a row facing south, applying constraints such as B between A and E and C immediate right of E.
Compute the total number of ways to reach from A to B in the network. Apply the basic principle of counting to multiply the routes, yielding 16 possible ways.
Ask one question to an unknown inhabitant at a crossroads to identify the road to the City of Truth, since truth-tellers and liars both reveal the correct direction.
Solve a seven-person seating puzzle using neighbor clues and the immediate right rule, with everyone facing the center, to deduce b's neighbors are f and c.
Solve a six-student logic puzzle about compulsory and optional subjects. N is the only female, with geography optional and English compulsory, while R's physics and Q's chemistry are noted.
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