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Riddles 2010

2022, 2021, 2020, 2019, 2018, 2017, 2016, 2015, 2014, 2013, 2012, 2011, 2010, 2009
January, February, March, April, May, June, July, August, September, October, November, December

January

Riddle: If 2 + 4 = 12, 8 + 3 = 88, 7 + 2 = 63 and 6 + 6 = 72. What ist 9 + 1?

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February

Riddle: Which term doesn’t fit to the other terms? Nassau, Sofia, Astana, Palau, Seoul, Kigali

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March

Riddle: While ebb the ship MS Marine drives over the Atlantic Ocean and the bottom of the 75 centimeters high figurehead is 1.25 meters over the water level. If the tide is coming in and the water level increases of 130 centimeters, how many centimeters of the figurehead will be under water?

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April

Riddle: Following sequence of numbers has been built on a special schema. Which number should be on the place of the ...? 1, 1, 2, 3, 5, 8, 13, ...

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May

Riddle: Following sequence of numbers has been built on a special schema. Which number should be on the place of the ...?
2, 12, 1112, 3112, 132112, ...

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June

Riddle: 2 hens lay 2 eggs in 2 days. How many eggs does 1 hen lay in 1 day?

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July

Riddle: If a man will bath in a pool with 90° Celsius, he dies in split seconds. Why is it possible to survive a sauna with a temperature of 90°?

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August

Riddle: You are in top form. At the Vienna City Marathon you pass the third before the finish line. Which place did you achieve?

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September

Riddle: The half of a number plus the third of the same number plus the fourth of the number plus fifth of the number plus the sixth part of this number is 145. What’s the sought number?

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October

Riddle: Which Austrian railroad station contains rails with 3 different track gauges?

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November

Riddle: Tom has 2 liquids of the same mass (A + B). He gives one spoon from A to B, agitates it and gives one spoon from B to A. Is more of A in B OR more of B in A OR is A in B = B in A?

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December

Riddle: A mailman with 94 kg stands in front of a 0,6 km long instable rope bridge which only bears a weight of 100 kg. He has got 3 parcels with each 3 kg and wants to reach the other side of the bridge without going more often than 1 time. How is this possible?

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