You are not logged in.
Pages: 1
Solve in natural numbers:
Offline
By inspection, two solution sets would be (1,1,x) and (x,1,1).
I can't see any others or prove that there aren't any though.
Why did the vector cross the road?
It wanted to be normal.
Offline
First we put all things on one side:
a^b + b^c - 1 - a^c = 0
Then we integrate both sides that has matrixes of integers:
F(a^b) + F(b^c) - n - F(a^b) = C
That is allready the answer, C.
Just to prove my point. I didn't know what C was when I started counting on that.
The integral of every thing is the answer of what it is!
I see clearly now, the universe have the black dots, Thus I am on my way of inventing this remedy...
Offline
First we put all things on one side:
a^b + b^c - 1 - a^c = 0
Then we integrate both sides that has matrixes of integers:
F(a^b) + F(b^c) - n - F(a^b) = C
That is allready the answer, C.
Just to prove my point. I didn't know what C was when I started counting on that.
The integral of every thing is the answer of what it is!
Hmmm?
Offline
Pages: 1