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mod(a-b) is reflexive or transitive or symmetric when aRb
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\[\left| a-b \right|\le1\]
Hi!!
what is the relation R?
the question is not posed in any way that makes sense you need a relation R, then you can ask "is R reflexive, symmetric, transitive?"
let R be the relatio on the set "R"(different R) of all real numbers defined by aRb if mod(a-b)<=1.then R is a)reflexive and symmetric b)symmetric only c)transtive only d)anti symmetric only
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ooh !!
and mod is as in absolute value, not "modulo" right?
\[aRb\iff |a-b|\leq 1\]
we need to check the definitions is \(aRa\) ? if so, then it is reflexive so is \(|a-b|\leq 1\)?
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