Qus : 1 3

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1A non-cyclic group can have all of its proper subgroups cyclic,
2Every finite cyclic group has even number of generators
3Infinite cyclic group has exactly two generators
4Every non-trivial group has at least two distinct subgroups
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Qus : 2 2

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1(a)
2(b)
3(c)
4(d)
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Qus : 3 1

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1(a)
2(b)
3(c)
4(d)
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Qus : 4 2

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1(a)
2(b)
3(c)
4(d)
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Qus : 5 2

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1(a)
2(b)
3(c)
4(d)
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Qus : 6 1

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1(a)
2(b)
3(c)
4(d)
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Qus : 7 2

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1(a)
2(b)
3(c)
4(d)
Go to Discussion

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