#Q1 Every group of order 'n' is isomorphic to some subgroup of

#Q2 Let G be a group of order 108. Then G will be

#Q3 Let 0(G)=n and G has a proper subgroup of Index 4, then group is

#Q4 In which of the following group K_4 is not embedded

#Q5 Converse of Lagrange’s theorem for

#Q6 If H is a p-Sylow subgroup for a group G, & it is unique. Then

#Q7 Let G be a group of order 15. Then No. of 5 - Sylow subgroup of G is

#Q8 Let 0|G|=30 then G will always be …... in G

#Q9 Let G be a non-abelian group of order pK ,p is prime. Then G is not necessarily simple when K is

#Q10 Let 0(G)=21 ,G be a non-cyclic group. Then no. of elements of order 3 will be

#Q1 Let 0(G)=21 ,G be a non-cyclic group. Then no. of elements of order 3 will be

#Q2 Let n=72 , then no. of Abelian group of order n up to isomorphism is

#Q3 For which of the following the group G is simple

#Q4 Let H be a Sylow p-subgroup of G , then the no. of Sylow p-subgroup of G is equal to

#Q5 No. of groups up to isomorphism of order 45 is

#Q6 The no. of 5-Sylow subgroup of S_6 is

#Q7 Let H be any subgroup of G. Then the largest subgroup of G in which H is normal is

#Q8 R= {0 ,2 ,4 ,6 ,8} ring with addition modulo 10 and multiplication modulo 10. Then unity of R is