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Define greatest integer function with graph. Let R be a relation from Q to Q defined by
R={(a,b)
, a, be Q and a-bez} show that (1) (a, a) e R for all ae Q (ii) (a, b) ER
implies that (b,a) belongs to R
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0
Answer:
Here,
<br>
<br> So,
for all
<br> (ii)We are given,
So,
implies
<br> (iii) we are given,<br>
and
<br> So,
<br> Thus,
implies that
<br>
Answered by
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Explanation:
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