We prove that if GG is a finite group, then the exponent of its Bogomolov multiplier divides the exponent of GG in the following four cases: (i) GG is metabelian, (ii) expG=4expG=4, (iii) GG is nilpotent of class ≤5≤5, or (iv) GG is a 44-Engel group.
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