The beginning equation 1+1=1+1 Now equating RHS (right hand side of equation) 1+1 is the RHS =1+sqrt(1) =1+sqrt[(-1)(-1)]. I hope u kno BODMAS =1+sqrt(-1) * sqrt(-1) =1+ a * a remember my assumption =1+ (-1) =1-1 = 0 Remember I was only equation the RHS ??? Well now I am going to re-insert the now equated RHS into the original formula 1+1= RHS 1+1= 0.
F.A.QuestioN
Q- there is no such thing as sqrt(-1) A- yes that is true but it is also true that when u multipy the sqrt of a number with itself you get the number of who's sqrt was taken [ Sqrt(2) * sqrt(2) = 2 ] that rule is applied here...
Ok now to really irritate you and make u lose so sleep at night...go to my other thread which I just posted and solve the sum. The name of the thread is "I dare you to solve this". I just posted it
There is also the equation 1+1 = 3, that uses the same methods to solve it. Let's be sensible and use basic fundamental steps to solve regular mathematics, not theoretical math. Leave that to Calculus ;-)
The beginning equation 1+1=1+1 Now equating RHS (right hand side of equation) 1+1 is the RHS =1+sqrt(1) =1+sqrt[(-1)(-1)]. I hope u kno BODMAS =1+sqrt(-1) * sqrt(-1) =1+ a * a remember my assumption =1+ (-1) =1-1 = 0
When you square root something, like 1, you say it = + or - sqrt(1). Now, when you know what the number was originally, say term a, you are saying that sqrt(a squared)= -a, when you knew originally it was a. So, you eliminate the negative, and this is false. It's like those things that try to prove that 1 = 2. Here's the equation. A = B (assume is true) A squared = AB A squared - B squared = AB - B squared
Factor it now.
(A+B)(A-B) = B(A-B) A+B = B
Since: A = B
2B = B
Thus
2 = 1
There's always a flaw. The flaw here is that you divided both sides by A-B, and if both terms are equal, then you divided both sides by 0. If you divide both sides by 0, they become undefined. So 2/0 is undefined and 1/0 is undefined, thus both sides are equal.
My point being that you can always use basic math to disprove these loophole illusions that people create.