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Coin Conundrum / Puzzle
#4
I'm not sure this is even possible.
You can't have more than 1 $.50, because then you'd be able to break $1.
You can't have more than 1 $.25, because then you'd be able to break $.50.
With 1 $.50 and 1 $.25, you need $.40 more in four coins. The only way this is possible is with 4 $.10. This, however, allows you to add up to $.95.
Without one of the $.50 or $.25 (or both of them), it's impossible to add up to $1.15 in only six coins.
Am I interpreting the question incorrectly?..
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Messages In This Thread
Coin Conundrum / Puzzle - by WayOfTime - 2011-12-28, 08:49 AM
Coin Conundrum / Puzzle - by Locked - 2011-12-28, 09:06 AM
Coin Conundrum / Puzzle - by nRxUs - 2011-12-28, 09:35 AM
Coin Conundrum / Puzzle - by Riyuran - 2011-12-28, 03:48 PM
Coin Conundrum / Puzzle - by Stereo - 2011-12-28, 03:49 PM
Coin Conundrum / Puzzle - by happylight - 2011-12-28, 03:50 PM
Coin Conundrum / Puzzle - by Stereo - 2011-12-28, 03:55 PM
Coin Conundrum / Puzzle - by happylight - 2011-12-28, 04:03 PM
Coin Conundrum / Puzzle - by Locked - 2011-12-28, 04:10 PM
Coin Conundrum / Puzzle - by SaptaZapta - 2011-12-28, 04:24 PM
Coin Conundrum / Puzzle - by Lugin - 2011-12-28, 08:57 PM
Coin Conundrum / Puzzle - by modular - 2011-12-28, 11:36 PM
Coin Conundrum / Puzzle - by Lugin - 2011-12-29, 09:34 PM
Coin Conundrum / Puzzle - by Derosis - 2012-01-03, 07:27 AM
Coin Conundrum / Puzzle - by modular - 2012-01-03, 02:49 PM
Coin Conundrum / Puzzle - by Holypie - 2012-01-04, 12:24 AM
Coin Conundrum / Puzzle - by modular - 2012-01-06, 06:37 PM
Coin Conundrum / Puzzle - by Derosis - 2012-01-06, 10:12 PM

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