#How does this inequality make sense? I feel like I'm missing something but im not sure what
25 messages · Page 1 of 1 (latest)
just wanna say im pretty bad at math so I might be missing something.. I've been looking at this for the past hour trying to figure out how it makes any sense
(I'm slowly trying to fill in any lack of math fundementals)
It's just a statement. There are values of n that make it true and values of n that make it false. Just like x>4 is sometimes true and sometimes not.
In this case, the inequality boils down to 1/n^2 <1/n. When is that true?
The reason this is true is because
1/n^2 is smaller than 1/n
Because n^2 is larger than n for n > 1
I'll try my best to explain as I'm not from america
But you omitted to mention what n is
so the terminologies might be different
but its related to set theory and ordered sets
Is n an integer larger than 1?
im trying to proof that the rational number set is not a complete ordered set
this is the example
and im trying to proof this first case
sorry if it's confusing
Can you show all of your work for this question? The bits and pieces you've mentioned don't relate to one another.
I can for sure it's in italian tho.. i can try and google translate it
This feels like an https://xyproblem.info/
Asking about your attempted solution rather than your actual problem
This is brilliant
It happens so much
(the other one that happens a lot, though not in this thread: https://dontasktoask.com/ )