Question

Consider a finite group G for which any two arbitrary subgroups H and K, either H ⊆ K or K ⊆ H. Then (a) G is a cyclic group. (b) G has only two proper subgroups. (c) G is abelian. Both (a) and (c).​

Answer 1

Answer:

Step-by-step explanation:

Consider a finite group G for which any two arbitrary subgroups H and K, either H ⊆ K or K ⊆ H

Then G is of order relatively  prime therefore it is a cyclic group Option (a) is the answer