Let \(G\) be a group with identity \(e\). A subset \(H\subseteq G\) is a subgroup of \(G\) if
\(gh\in H\) for all \(g,h\in H\);
\(e\in H\);
\(g^{-1} \in H\) for all \(g\in H\).
D-IQ4OX
Let \(G\) be a group with identity \(e\). A subset \(H\subseteq G\) is a subgroup of \(G\) if
\(gh\in H\) for all \(g,h\in H\);
\(e\in H\);
\(g^{-1} \in H\) for all \(g\in H\).