1) Students in this section (there are 57)
2) Students in this class (there are 117)
3) The range from 327 to 234,341 inclusive.
4) The range from 0 to 1,024 inclusive.
1,2,and 4 are trivial (at least I believe so, if they are 6, 7, and 11)
However, number 3 I am unsure of. Obviously you could see how many bits you need to encode up to 234,341, but I think there is a way to do this problem and reduce the number of bits needed, I just don't know how.
HINT
You can encode $x-327$ instead of $x$, and add $327$ to the decoded value.