A relation R in a set A is called transitive, if for all a1,a2 a3∈A,a1,a2∈R and a2,a3∈R implies

A relation R in a set A is called transitive, if a1,a2∈R and a2,a3∈R, implies that a1,a3∈R for all a1,a2,a3∈A.

A relation R in a set A is called transitive, if for all a1,a2 a3∈A,a1,a2∈R and a2,a3∈R implies

A relation R in a set A is called transitive, if a1,a2∈R and a2,a3∈R, implies that a1,a3∈R for all a1,a2,a3∈A.

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A relation R in a set A is called transitive, if for all $a_{1}, a_{2}$ $a_{3} \in A, (a_{1}, a_{2}) \in R$ and $(a_{2}, a_{3}) \in R$ implies

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$(a_{2}, a_{1}) \in R$

$(a_{1}, a_{3}) \in R$

$(a_{3}, a_{1}) \in R$

$(a_{3}, a_{2}) \in R$

answer is B.

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A relation R in a set A is called transitive, if

$(a_{1}, a_{2}) \in R and (a_{2}, a_{3}) \in R$ , implies that $(a_{1}, a_{3}) \in R for all a_{1}, a_{2}, a_{3} \in A$ .

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A relation R in a set A is called transitive, if for all a1,a2 a3∈A,a1,a2∈R and a2,a3∈R implies

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A relation R in a set A is called transitive, if for all $a_{1}, a_{2}$ $a_{3} \in A, (a_{1}, a_{2}) \in R$ and $(a_{2}, a_{3}) \in R$ implies