Prove that elements belonging to the same class have the same order.
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if two elements belong to the same conjugacy class then they have the same order? i.e. if G is a group and for
g,h∈Gg,h∈G
∃x∈G∃x∈G
s.t.
h=xgx−1h=xgx−1
g,h∈Gg,h∈G
∃x∈G∃x∈G
s.t.
h=xgx−1h=xgx−1
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