#Q140 Let G be any group and H and K subgroup of G, then which of the following is true always.

#Q141 An abelian group that contains at least two distinct self-inverse element other than identity then

#Q142 Let G be any group and T={x ∈G∶ o(x) is finite} is any set, then T is subgroup of G

#Q143 If G is an infinite Group, then the no. of finite cyclic subgroup is

#Q144 Let G be any group such that o (G) = 15 then G is always

#Q145 Remainder of 1!+2!+3!+⋯…..100! when divided by 12 is

#Q146 Sum of positive divisors of 72

#Q147 The set of natural numbers can be express of union of------disjoint set

#Q148 (Z ,∙) is

#Q149 Let G be any group and H and K subgroup of G, then which of the following is true always.

#Q150 An abelian group that contains at least two distinct self-inverse element other than identity then

#Q151 Let G be any group and T={x ∈G∶ o(x) is finite} is any set, then T is subgroup of G

#Q152 If G is an infinite Group, then the no. of finite cyclic subgroup is

#Q153 Let G be any group such that o (G) = 15 then G is always

#Q154 Let G be a group with exactly eight elements of order 10. How many cyclic sub groups of order 10 does G have?