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Mathematical Puzzles 


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Puzzle 117 


How many people must be at a party before you are likely to have two having the same birthday (but not necessarily the same year)?

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Puzzle 118 


You've been asked to buy the cakes for the school party and you've been given $100 to buy 100 cakes.

Donuts cost 56c, chocolate eclairs cost $2.26 and iced rolls cost 92c.

How can you spend exactly all of the money on the 100 cakes?

Puzzle Copyright © Kevin Stone

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Puzzle 119 


At the equator the radius of the earth is 6,378 km, so its circumference is almost exactly 40,000 km.

Imagine we had a long rope which went around the equator, this would of course be 40,000 km long.

If we now placed 1 metre sticks vertically all the way around and lay the rope on top of these sticks (so the rope would be 1m higher all the way around) how much extra rope would we require?

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Puzzle 120 


Below is a very special grid, around each shaded number are 8 white squares.

However, each white square should have a number from 1 to 7.

Once filled in, these 8 numbers will sum to the shaded number.

In addition, once completed correctly, no row nor column will contain a duplicate number within a white square.

For example, the top row may be 5 6 4 2 3 1 7, etc.

This is a very difficult puzzle, and many people resort to using a computer to help them, which is a challenge in itself.

Puzzle Copyright © Kevin Stone

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