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SUPER DUPER TRICK!
OMG THIS TRICK WORKS, haha..
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...think of any number between 1 and 1,000,000,000,000
me: 88
1. square it
me: fuck dis shit i aint doing that
me: 88
1. square it
me: fuck dis shit i aint doing that
#52
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imaweshume (01/28/2011) [-]
oke choose any numbar between 1 and liek 503 and then times it by 0 and add 23.. ur number is 23!!!!
wrong, i am now thinking of -34055
steps 1-6 have you do 23/6 which roughly equals 3.83
3.83 = k
step 8 does not change the value of k
the integral solves to [.5 log(x^2+x+2) - (arctan((2x+1)/sqrt(7))] from 0 to k
which reduces to -19.27
(-19.27)^Pi / k = -2838
-2838 can be pulled out of the sum, which equals 12
12 * -2838 = -34055
-34055 is not equal to 3
steps 1-6 have you do 23/6 which roughly equals 3.83
3.83 = k
step 8 does not change the value of k
the integral solves to [.5 log(x^2+x+2) - (arctan((2x+1)/sqrt(7))] from 0 to k
which reduces to -19.27
(-19.27)^Pi / k = -2838
-2838 can be pulled out of the sum, which equals 12
12 * -2838 = -34055
-34055 is not equal to 3
ok.... think of a number between one and 100
now think of three
the number you're thinking of is three!!!!
now think of three
the number you're thinking of is three!!!!
#61
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AceOfShovels **User deleted account** (01/28/2011) [+]
(6 replies)
This uses a simple multiplication/division trick. Square a number, so obviously if you divide by the number you'll get the same number again, but instead add the same number onto the square BEFORE dividing by it, resulting in your original number going into the square + x exactly 1 more time. So you have your initial number +1. That said, if you swap the order of steps 4 and 5 and instead do 5 first, it doesn't alter the results of the math whatsoever. It makes it apparent that no matter what number you choose, you will always obtain a number one integer higher than that before subtracting your initial number from it, leaving you inescapably with 1. And then you add 23 so by step 6 you will have 24 no matter what. The rest is irrelevant.
#392
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smellmydiesel (01/29/2011) [+]
(6 replies)
When i saw that and realized i could do it was my first clue that i am a nerd...