*

*
= b, a, b in RR}`. The relationship `R` is(a) reflexive, symmetric and transitive(b) reflexive, transitive however not symmetric(c) symmetric, transitive but not reflexive(d) neither transitive nor reflexive yet symmetric" title="Let `R` it is in a relation defined by `R=(a, b): a >= b, a, b in RR`. The relation `R` is(a) reflexive, symmetric and transitive(b) reflexive, transitive but not symmetric(c) symmetric, transitive yet not reflexive(d) no transitive no one reflexive but symmetric" style="width:100%;height:;"/>
*

*
= b, a, b in RR}`. The relationship `R` is(a) reflexive, symmetric and transitive(b) reflexive, transitive yet not symmetric(c) symmetric, transitive however not reflexive(d) no transitive no one reflexive however symmetric" title="Let `R` be a relation characterized by `R=(a, b): a >= b, a, b in RR`. The relationship `R` is(a) reflexive, symmetric and also transitive(b) reflexive, transitive yet not symmetric(c) symmetric, transitive yet not reflexive(d) neither transitive nor reflexive yet symmetric" style="width:100%;height:;"/>

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