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For every real number x, there is a positive integer n such that
  • a)
    n > x
  • b)
    n < x
  • c)
    n = x
  • d)
    None of these
Correct answer is option 'A'. Can you explain this answer?
Most Upvoted Answer
For every real number x, there is a positive integer n such thata)n &g...
Because by archimedean proparty, if x,y belongs to R and we take y=0 and x>0 then there exists a real number n such that n.1>x implies that n>x.
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Community Answer
For every real number x, there is a positive integer n such thata)n &g...
False, since for x = 0, there is no positive integer n such that n+1 = 0.
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