Around the World

There is an island on a planet and infinitely many planes on it. You need to make one of these planes fly all around the world and land back to the island. However, each of the planes can carry fuel which is enough to travel just half of the way, and fuel cannot be stored anywhere on the planet, except for the island and in the planes. Assuming the planes can refuel each other mid-air, and all of them must eventually arrive safely back on the island, how many of them do you need to accomplish the task?

Chaos and Order

What is the secret in the pattern of this stained glass?

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Puzzling StackExchange

The Pirates and the Monkey

There are five pirates, one monkey, and lots of coconuts on an island. The pirates are supposed to share the coconuts on the next day, but while everybody is sleeping, the first pirate gives 1 coconut to the monkey, splits the remaining coconuts into 5 equal piles, and secretly keeps one of the piles for himself. Later, the second pirate does the same, then the third one, the fourth one, and the fifth one. On the morning, the pirates wake up and split all the remaining coconuts in five, leaving one last coconut for the monkey.
What is a possible number for the number of coconuts on the island?

Two Solid Cubes of Lead

You have two solid cubes of lead, which have almost the same size. You cut a hole in one of them and pass the other one through it. After measuring the cubes later, it turns out that the larger cube is still heavier than the smaller one. How is this possible?

Islands and Bridges

You need to cross a river, from the north shore to the south shore, via a series of 13 bridges and six islands, which you can see in the diagram below. However, as you approach the water, a hurricane passes and destroys some (possibly none/all) of the bridges. If the probability that each bridge gets destroyed is 50%, independently of the others, what is the chance that you will be able to cross the river after all?

Height Arrangement

Suppose you have 10 people with different heights in one row. Show that you can always remove 6 of them, so that the remaining 4 are arranged with respect to their heights (either increasing or decreasing).

Detective Flanders and the Zodiac Killer

1ntroduction

Detective Flanders and the Zodiac Killer is a Puzzle Crime 5tory, exclusively created for Puzzle Prime. Every chapter you read contains a puzzle that must be solved in order to continue further. Sometimes it may not be instantly clear what the puzzle is, but there will be clues spread over the text to guide you. 0nce you figure it out, you will reveal a four-digit passcode which will be your key to the next chapter.

Can you unravel the captivating story of Detective Flanders and the 2odiac Killer? Input your first passcode below and press “Continue” to find out.

Walkthrough Guide

If you struggle with the puzzles, feel free to use our Walkthrough Guide and request help.