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"There is one but I can't quite remember it. Something about three people paying for a meal and ending up with an extra quid. If this rings a bell to anyone please let me know it cause it blew my mind" I know the one you are talking about but I can’t remember it all either | |||
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"Probably Skyn but you can't go wrong with Durex either. " Do I need to check for typos? | |||
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"There is one but I can't quite remember it. Something about three people paying for a meal and ending up with an extra quid. If this rings a bell to anyone please let me know it cause it blew my mind" Is it this one: Three friends are splitting the bill after a meal out at a restaurant. The waiter says the bill is £30, so the guests split it evenly and pay £10 each. As he’s walking away the waiter realises that he’s overcharged the group and the bill should only be £25. In order rectify this, he takes the £5 that is owed to the guests in order to bring the bill down to £25. On the way back to the table, he realises that he cannot divide £5 equally between three people. As the customers are still unaware of the actual total of the revised bill, the waiter decides to just give each of the three friends £1 each and then keep the leftover £2 as a tip for himself. Basically, each customer got £1 back: meaning they only paid £9 each; bringing the total paid to £27. The waiter has the leftover £2. The £27 the customers paid, + the £2 the waiter kept = £29 so, if the diners originally handed over £30, what happened to the remaining £1? | |||
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"“If women are so bloody perfect at multitasking, How come they can't have a headache and sex at the same time?" Billy Connolly " | |||
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"also works where the waiter keeps £3 one pays full £10, other two split the £2 a pound (each therefore paying £9). 10 + 9 + 9 + 3 = 31 Where did that pound come from?! " Just messing with my head now | |||
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"The birthday paradox is cool: in a room of 23 ( or is it 27) people the odd on two people sharing a birthday is 50:50" This is a crazy stat but it’s so true we have done it many times through work functions | |||
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"There is one but I can't quite remember it. Something about three people paying for a meal and ending up with an extra quid. If this rings a bell to anyone please let me know it cause it blew my mind Is it this one: Three friends are splitting the bill after a meal out at a restaurant. The waiter says the bill is £30, so the guests split it evenly and pay £10 each. As he’s walking away the waiter realises that he’s overcharged the group and the bill should only be £25. In order rectify this, he takes the £5 that is owed to the guests in order to bring the bill down to £25. On the way back to the table, he realises that he cannot divide £5 equally between three people. As the customers are still unaware of the actual total of the revised bill, the waiter decides to just give each of the three friends £1 each and then keep the leftover £2 as a tip for himself. Basically, each customer got £1 back: meaning they only paid £9 each; bringing the total paid to £27. The waiter has the leftover £2. The £27 the customers paid, + the £2 the waiter kept = £29 so, if the diners originally handed over £30, what happened to the remaining £1? " Thats the fella!! Cheers man. A mate explained it to me and it made perfect sense but seconds later it was gone again and I just couldn't get it. So yeah, tats my fave | |||
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"The Rick Astely Paradox" Ha Good one. | |||
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"Thats the fella!! Cheers man. A mate explained it to me and it made perfect sense but seconds later it was gone again and I just couldn't get it. So yeah, tats my fave " It tricks you into comparing two different sums, which are both correct, as if they were the same but reversed in that context. £30 - (£2 + £1 + £1 + £1) = £25 (the revised bill) Three people paying £9 to give a total of £27 never happened. They each paid £10, which was later subdivided outside of that equation. Had they originally each paid £9, it would have come to £29 with the £2 tip. | |||
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