Can you prove 1 = 2?

secondeye

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Feb 9, 2010
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Hello there,
So this is my 1st thread and 1st post, so starting a new journey to this forum i would like to add 1 text message that i had received from my friend

Q)
1 = 2 how?

Solution:

Let
x=y
x+x-x = y+y-y
2x-x = 2y-y
2x-2y = x-y
2(x-y) = x-y
2 = x-y/x-y

2=1 Proved
 


ajqdzo.jpg


No, seriously, you divided by zero. If x=y and you divide the equation by x-y, you are dividing it by 0.
 
Never been good at math but i'm kinda drunk and feel like giving it a try for shits n giggles
1=1
1=-1^2
1=sq(1)
1=sq(-1)
1^2=sq(1)
1=sq(-1)^2 Square of square root cancel each other out i think or maybe its written like this: sq(-1^2)
1=-1
1+1=-1+1
2=0
2/2=0/2
1=0
1+1=0+1
2=1
1=2

hmm
idk i'm pretty sure something went wrong with that and it probably involves a squiggly I character that means something and happens when you take the square root of a negative number but fuck it that was too long ago for me to remember. You guys are too smart for me.
 
Well if one is the same in itself then all sameness have difference, which means one cannot be one it must be two.
 
If you're so smart explain this.

puzzle.jpg


If I'm correct, this is something about the Golden Ratio.
The missing square is caused by the area overlapping of those triangle.

Just look carefully, the gradient of blue tri and red tri is different but close,
BLUE = 2/5 = 0.4
RED = 3/8 = 0.375
It is impossible for it to make a straight line for the big triangle gradient.