MCQOPTIONS
Bookmark
Saved Bookmarks
→
Discrete Mathematics
→
Inference
→
Let K be a group with 8 elements. Let H be a subg...
1.
Let K be a group with 8 elements. Let H be a subgroup of K and H
A.
8
B.
2
C.
3
D.
4
Answer» E.
Show Answer
Discussion
No Comment Found
Post Comment
Related MCQs
Two groups are isomorphic if and only if __________ is existed between them.
A normal subgroup is ____________
The group of matrices with determinant _________ is a subgroup of the group of invertible matrices under multiplication.
Intersection of subgroups is a ___________
A group of rational numbers is an example of __________
__________ is not necessarily a property of a Group.
Let K be a group with 8 elements. Let H be a subgroup of K and H
Minimum subgroup of a group is called _____________
A trivial subgroup consists of ___________
Reply to Comment
×
Name
*
Email
*
Comment
*
Submit Reply
Your experience on this site will be improved by allowing cookies. Read
Cookie Policy
Reject
Allow cookies
