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For any integer n > 2, how many elements in ∪(n) that satisfy X2 = 1 
  • a)
    Only one element
  • b)
    Exactly two elements
  • c)
    atleast two elements
  • d)
     any element in U(n) which satisfy X2 = 1
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
For any integer n > 2, how many elements in∪(n) that satisfy X2...
∪(n) is a group which contains only those elements which are co - prime with n.

then it is result that U(n) where n > 2 satisfy X2 = 1 contains atleast two elements 
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Most Upvoted Answer
For any integer n > 2, how many elements in∪(n) that satisfy X2...
∪(n) is a group which contains only those elements which are co - prime with n.

then it is result that U(n) where n > 2 satisfy X2 = 1 contains atleast two elements 
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For any integer n > 2, how many elements in∪(n) that satisfy X2= 1a)Only one elementb)Exactly two elementsc)atleast two elementsd)any element in U(n) which satisfy X2 = 1Correct answer is option 'C'. Can you explain this answer?
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