I have the following inequality:
1/2 - 3/n <= C
Is it possible to solve this to find say minimum values for which this holds true for n and C?
Just to expand on the original question. I have to determine positive contants c1, c2, n0 such that:
c1n^2 <= 1/2n^2 - 3n <= c2n^2
After dividing by n^2 I get:
c1 <= 1/2 - 3/n <= c2
Now how can i get those constants? Is it just simply guess work/trial and error?