Hey I can't figure this HW assignment out, could anyone help me solve this...it would greatly be appreciated.
Find the least integer such that is for each of these functions.
a)
b)
c)
d)
First do you have a definition of what:
means?
It means that there exists a positive constant there exists an such that for all
a)
Here clearly there is no such that eventualy:
since also grows without bound. But as growns more slowly than (that is ) we can find such that:
So the least integer such that:
is
CB