MTH633 Quiz 1 Solved

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MTH633 - Group Theory MCQs


MTH633 Solved MCQs MTH633 MCQs Info
Post TitleMTH633 Quiz 1 Solution
Book CodeMTH633
DegreeBSIT/BSCS/Other
UniversityVirtual Univerity of Pakistan
MTH633 Quiz 1/ Quiz 2/ Quiz3MTH633 Quiz 1
Mid/FinalMTH633 Quiz 1 Midterm
Also, ReadMTH104 Quiz 1 Solution
Also, ReadMTH405 Quiz 1 Solution



MTH633 Quiz 1 Solution


 Every group of prime order is ………….. (MTH633)

None of above 

Non-cyclic group

Non-abelian group

Cyclic group 


The set of all translations in forms …………..under composition. (MTH633)


Normal group

Sylow group

Non-abelian group

Abelian group 


Let H be a subgroup of G and a,b in G.if aH=bH then ………….belongs to H. (MTH633) 


A-1b

B-1a

Ab-1

Ab- 


If m divides the order of a finite abelian group G then G has a ……… of order m. (MTH633) 


Cyclic group

Subgroup

Subgroup

Klein 4 - group 


The group G is a copy of the group H2 if the function f: G/H is ………….. (MTH633)


Onto

Bjectiva

Homomorphic

Isomorphic 


Let f be group hemomerphemf G to H2fG is an abelian group then His. (MTH633)


A normal group 

A non-belang group

An abelian group

Klein 4 group 


The number of cosets of a subgroup of a group is the ………….of subgroup. (MTH633)


Right cosets

Ind ices

None of an above

Left cosets


The alternating group which has 12 elements has no subgroup of order. (MTH633)


4

6

All of above

3



MTH633 Quiz 1 Solved

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MTH633 Quiz 1 Solution

MTH633 Quiz 1 Solution

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