03-06-2010, 04:22 PM | #23 | |
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Like mentioned before it's more a trick than broken math. The story suggests your equation above, but that equation doesn't need to be solved. Another way to tell that this equation doesn't need to work is to split it up to its single values:
27 + 2 = 29 (25 + 2) + 2 = 29 In the last line you see that you factor the 2 $ tip in twice. Why would a equation containing the 2 $ tip twice need to make sense? It doesn't need to. Hope this helps. Quote:
Best regards, south
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03-06-2010, 04:25 PM | #24 | |
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Best regards, south
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03-06-2010, 07:07 PM | #25 | |
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Tip is not factored twice. Each person paid $10 and each was given $1 back. So each person paid $9. $9 * 3 people = $27 + $2 (tip) = $29.
But it works out fine if the manager originally has the $30, gives back $3 and keeps $2 for the tip. Quote:
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03-06-2010, 07:34 PM | #26 | |
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Best regards, south
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03-06-2010, 07:57 PM | #27 | |
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And your saying add another $2.00 tip = $29.00... don't make sense lol, so obviously $3.00 is missing (which is what each person got back in return $1.00 each x 3 = $3.00)
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03-06-2010, 08:31 PM | #28 | |
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03-06-2010, 10:38 PM | #29 | |
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03-07-2010, 12:07 AM | #30 |
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correct it is always 50 percent when replaced. You would be surprised how many people things your odds change when flipping a coin a certain amount of times It will always be 50/50
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03-07-2010, 12:20 AM | #31 |
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The odds do change as you flip the coin, in a way. While the odds of selection of any one independent flip remain 0.5, they diminish exponentially with each successive successful selection. In other words, they are 0.5^n where n represents the number of consecutive heads or tails. Put another way, the probability of getting heads 10 times in a row is 0.5^10 or 0.0009765625.
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03-07-2010, 06:19 AM | #32 |
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Well, that depends on the understanding of "You repeat this 10 times". Okay, you tricked me.
Best regards, south
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03-07-2010, 08:16 AM | #33 |
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Okay i'm Asian, i was born with an abacus in my hand so let me explain...when you encounter a group problem such as this....calculate everything as a whole transaction rather than each individual to avoid confusion.
Let's just say me and my 2 friends pool our money together for the hotel room for a gang bang...well it was only 25 bucks so our group gets 5 dollar back...BUT, let's just leave that 5 bucks aside for now..and come to realize that the 25 bucks we put in was 8.33 cents from each of us...and then we take back another dollar each so that makes it more than 9.33 dollars...per person...times 3 is 28..and the 2 dollars we gave the concierge makes it an even 30...there is no missing dollar, or other confusion...you just have to look at it as a whole transaction and not individual ones.
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03-07-2010, 08:34 AM | #34 | |
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03-07-2010, 01:26 PM | #35 | |
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But yes that would make sense, consecutively the odds of anything happening repeatedly diminish exponentially.
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