Find all the ordered pairs $(x,y)$ such that $x^y=y^x$.
So the only ones that i find are when $x=y$ such as $(1,1)$ because $1^1=1^1$. However, I'm not very familiar with ordered pairs?
Any help?
Find all the ordered pairs $(x,y)$ such that $x^y=y^x$.
So the only ones that i find are when $x=y$ such as $(1,1)$ because $1^1=1^1$. However, I'm not very familiar with ordered pairs?
Any help?