thats what i interpret it as, iff, only under certain conditionsOriginally posted by CrashOveride
prove it under some conditions??
either way, asking for help is still cheatingOriginally posted by Estel
It's rather useless without the accompanying material... and I don't really want to be accused of cheating (it's for mathsearch). I just want to know a general answer for how to answer an 'if and only if' question.
So basically you just prove that the first statement and its converse are true?Originally posted by martin
Now without worrying about what the words mean this means that:
if a monotone sequence is bounded it converges
AND
if a monotone sequence converges it is bounded
YepSo basically you just prove that the first statement and its converse are true?