To prove 1=2
Let a=b=1
then (ab)square-(b)square = (a)square- (b)square
[1x1-1x1=1x1-1x1]
b(a-b)= (a-b)(a+b)
Eliminating (a-b)
b= a+b
1=2
XD
Let a=b=1
then (ab)square-(b)square = (a)square- (b)square
[1x1-1x1=1x1-1x1]
b(a-b)= (a-b)(a+b)
Eliminating (a-b)
b= a+b
1=2
XD














































