Question
Reflexive and transitive but not symmetric.
| It is clear that $\text{x}\geq\text{x}$ | $\therefore$ | R is reflexive. |
| And $\text{x}\geq\text{y}$ does not imply $\text{y}\geq\text{x}$ | $\therefore$ | R is not symmetric. |
| But $\text{x}\geq\text{y},\text{y}\geq\text{z}\Rightarrow\text{x}\geq\text{z}$ | $\therefore$ | R is transitive. |
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