Every cyclic group is?
- Non abelian
- Abelian
- Non commutative
- None
Explanation
- A cyclic group is a group that can be generated by a single element, i.e., every element in the group can be expressed as a power of that element.
- Cyclic groups are always Abelian, meaning that the group operation is commutative (i.e., the order of elements does not matter).
Related MCQs
- 10
- 15
- 20
- None of these
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- Commutative property w.r.t addition
- Associative property w.r.t addition
- Associative property w.r.t multiplication
- None of these
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- Whole number
- Rational number
- Irrational number
- None of these
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- Always irrational
- Always an integer
- Always rational
- None of these
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- Cubic root
- Index
- Radical
- None of these
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