Puzzle Panel

 

Third Series

Presented by
 Chris Maslanka

Produced by
Harry Parker

Programme 2

The Panel
William Hartston
Geoffrey Durham
Professor Angela Newing

Broadcast on
 20 October 1999

  Programmes in the Third Series:

First Series - coming soon!

 

 

The Puzzles

 

Chris Maslanka's warm-up puzzles
  1. What's the difference between a bell and a corrupt politician?

 

  1. Sam, Ruth, Ceri and Beryl. Who might be missing, and why?

 

  1. RS, TO, ND, IR, DR, TH. What's next?

 

Professor Angela Newing
  1. Gary's gambling had got him into trouble with the law, and he'd been in gaol several times, but on this occasion there was the suggestion of hard labour. Jimmy the gaoler offered him a chance in the form of two bags of marbles - 16 marbles in all, 8 black ones and 8 white ones. He told Gary, 'You're a gambling man, so put all the marbles in the bags you like and I'll shut my eyes and pick one marble from one of the bags. If it's a white one you can work in the kitchen but if it's a black one you'll get hard labour'. How should Gary distribute the marbles between the two bags for his best chance of going to the kitchen? All the marbles must be used.

 

William Hartston
  1. Imagine you have 26 cards, each one with a different letter of the alphabet on it. What's the highest number you can SPELL without repeating any letter? You may not turn the cards upside down or play other tricks like overlapping the cards!

What's the next smallest number you can spell with the cards?

As well as the twenty six letters you now have a plus (+) sign and an equals (=) sign. What sum can you spell out?

 

Geoffrey Durham
  1. The word ABRACADABRA has something in common with the devil's picturebook, something which it shares with at least three other words: SKIM, TRADED and PEARL. What might that be?

 

  1. Write down the word BEAU and add a few Roman numerals, shuffle them and you'll get the name of a TV-star from the 50s and 60s! Clue - the Roman numerals add up to 351!

 

Panel Beater submitted by Maggie Lloyd of Oxford
  1. How do two ones and one two make one and three in more ways than one (in fact three)?

 

Listeners' Puzzle by Chris Maslanka
  1. Don Cappuccino has bought a machine which alters your age. You step inside its box and you emerge a different age. The machine takes your age in years and turns it upside down. If your age upside down is still a realistic number that's how old you are when you step out. However the stress on your body will be such that you can only use the machine once a year.

Say you're 89 you will emerge a sprightly 68. If you are 96 you come out the same age. If you are 46 or 67 the machine can do nothing for you as these numbers are not invertible. Don Cappucino is 65 and he wants to be a teenager again. What's the soonest he can be a teenager again?

 

*****

Happy Puzzling!

Please address any suggestions, observations or puzzles of your own to:

maslanka@puzzlemaster.co.uk

 

 

Solutions to the above puzzles will appear here in due course

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