NOTICE: A good knownledge of maths (basic) is needed to understand this thread.
I say that
0.999...= 1
in this thread it means same as
___
0.999 = 1
I can prove it!
First of all |-marks means that both sides of the problem are changed,
so X=5 |+5 means that +5 is added to both sides.
0.999... means that the number goes on like this
0.99999999999999999999999999999999999999999999999999...
REASON 1:
1/3=0.333.... |*3
=> 3/3=0.999...
=> 1=0.999...
REASON 2:
X=0.999... |*10
=> 10x=9.999... |-X
=> 9x=9 |:9
=> x=1
=> 0.999...=1
Same as:
10X=9.999...
-X=0.999...
_____________
= 9X = 9 |:9
=> X=1
=> 1=0.999...
REASON 3:
In math, between 2 numbers there will always be a one number
for example:
between 1 and 2 there is number 1
(1 + 1 = 2 )
between 1.5 and 1.6 there is number 0.1
(1.5 + 0.1 = 1.6)
between 1.555... and 1.666... there is number 0,111...
(1.555... + 0,111... = 1.666...)
But whats between 0.999... and 1 then?
NOTHING.
Thats why:
1-0.999... = 0
and
0.999...=1
Prove me wrong!
BONUS
1+1=1
Something is actually wrong in this thing. Can you solve what?
a=b |* a
a^2=ab |-b^2
a^2-b^2=ab-b^2
(a+b)(a-b)=b(a-b) |: (a-b)
a+b=b
1+1=1
1=2