A subset W of the set of all real numbers is called a ring if the following two conditions are satisfied:
- 1 in W and
- if a,b $\in$ W then a-b $\in$ W and ab $\in$ W
Let $S=\frac{m}{2^o} \mid$ m and n are integers}
- neither S nor T is a ring
- S is a ring and T is not
- T is a ring and S is not
- both S and T are rings