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My pound has vanished

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Maudlettice | 17:49 Tue 26th Aug 2003 | Phrases & Sayings
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From the builders merchant the other day 3 of us purchased a washbasin for the flat each paying �10 - a total of �30. Later the merchant found he had overcharged us by �5 and sent his driver round with it. The driver stole �2 and gave us back �3, which meant we had each paid �9. Three times �9 = �27, plus the �2 the driver pinched = �29. Where is the other �1?
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There is no missing pound. The merchant was paid �25, the driver stole �2, and you got back �3, making a total of �30. I've seen this on AB before, only it was 3 men paying for a hotel room, and tipping the belboy with �2.
Hello Elle :-)
Yes, Elle, this is just - as you say - the old USA bellboy problem in a new guise. Three men pay a hotel-bill of $30.00, giving $10.00 each. The desk-clerk realises he has overcharged by $5.00 and sends the bellboy back with that amount. He, however, steals $2.00 and gives the men just $1.00 each. Thus, they've paid $9.00 each = $27.00 and the bellboy's got $2.00, so where's the supposedly 'missing' $1.00?

This is really a 'problem' with the way the situation is worded, not a problem of arithmetic. The three men paid 27 for the room, but only if you add in the 2 the bell boy kept. That 2 should be subtracted from - not added to - the 27, which gives the room cost of 25. Looked at another way, the desk-man has 25, the bell boy has 2 and the men have 3, which equals 30, which is exactly where you started. The same applies to the washbasin situation.

By that reasoning, you have eleven fingers. Count backwards 10,9,8,7,6, plus the 5 on your other hand makes 11.
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Hello Robber 1. ;o)
that old chestnut, :-)
So it's lateral thinkers at dawn is it? ok.
I have a doubt about your arithmetic, Q. Is it not a simple fact that each man paid $10, got back a $1 each, so each paid $9 and the total room cost was therefore 3x$9 = $27?
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Quite so, Six. Q has patted the answer into conventional arithmetic - the intention was to charge 25, add the stolen 2 plus the 3 returned and we are at 30. But does this explain that if you put three piles of 10 coins on the table, take 1 off each and put the stolen 2 to one side you have only 29?

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