Originally posted by: fs5
somebody just learn this in math class and is trying to show off.
Originally posted by: yukichigai
It solved a proof is what it did. 😛Originally posted by: dugweb
Originally posted by: yukichigai
Prove my math is wrong then. 😛
there's nothing wrong with it, it just didn't provide a solution.
x(y - x) = (y + x)(y - x)
Originally posted by: yukichigai
Prove my math is wrong then. 😛Originally posted by: dugweb
nope, you can arrange an equation hundreds of ways using all sorts of rules and methods, but sometimes the outcome doesn't provide a solution, as in this case. At this point (if you were actually trying to figure out what x = ) then you would have to give up and try a different plan of attack, beause 1 =/ 2
Originally posted by: purbeast0
lmao the OP got so pwned 😛
x(y - x) = (y + x)(y - x)
For those of you who slept through algebra, trust me, you can do that. We can now remove (y - x) from both sides to get
x = y + x
Originally posted by: Molondo
x(y - x) = (y + x)(y - x)
Since when can you divide by zero?
Originally posted by: Evadman
x(y - x) = (y + x)(y - x)
For those of you who slept through algebra, trust me, you can do that. We can now remove (y - x) from both sides to get
x = y + x
Uh, no.
Originally posted by: yukichigai
I learned an interesting fact last night. I have little doubt that you're wondering how the hell I'm going to prove it. Okay...
Let's start with two variables, x and y. Let's assume that
x = y
Now we multiply both sides of the equation by y to get
xy = y²
Still true, so far so good. Now we subtract x² from both sides to get
xy - x² = y² - x²
which is still equal. Now here's the kinda tricky part. If we break down the equation into factors we get
x(y - x) = (y + x)(y - x)
For those of you who slept through algebra, trust me, you can do that. We can now remove (y - x) from both sides to get
x = y + x
But if you remember, just a moment ago we said that
x = y
meaning we can replace y with x, giving us
x = x + x
or
x = 2x
The it's just a matter of dividing both sides of the equation by x and we're left with
1 = 2
The world is flat.
Discuss.
Originally posted by: JEDI
Originally posted by: yukichigai
I learned an interesting fact last night. I have little doubt that you're wondering how the hell I'm going to prove it. Okay...
Let's start with two variables, x and y. Let's assume that
x = y
Now we multiply both sides of the equation by y to get
xy = y²
Still true, so far so good. Now we subtract x² from both sides to get
xy - x² = y² - x²
which is still equal. Now here's the kinda tricky part. If we break down the equation into factors we get
x(y - x) = (y + x)(y - x)
For those of you who slept through algebra, trust me, you can do that. We can now remove (y - x) from both sides to get
x = y + x
But if you remember, just a moment ago we said that
x = y
meaning we can replace y with x, giving us
x = x + x
or
x = 2x
The it's just a matter of dividing both sides of the equation by x and we're left with
1 = 2
The world is flat.
Discuss.
you cant devide by ZERO
Originally posted by: arcenite
Originally posted by: JEDI
you cant devide by ZERO
are you sure about that?