“…, RS({x 1 } ∪ {x 2 })} be the set of all rough sets and from [6] (T, ∆, ∇) be the Rough semiring then the zero divisors of the rough semiring T is denoted by Z(T ) where Z(T ) = {RS(X 1 ), RS(X 2 ), RS(X 3 ), RS(X 1 ∪ X 2 ), RS(X 1 ∪ X 3 ), RS(X 2 ∪ X 3 ), RS({x 1 }), RS({x 1 } ∪ X 2 ), RS({x 1 } ∪ X 3 ), RS({x 2 }), RS(X 1 ∪ {x 2 }), RS({x 2 } ∪ X 3 ), RS({x 1 } ∪ {x 2 })} Remark 3.9. The diameter of a rough zero divisor graph ≤ 3 and the rough zero divisor graph is connected.…”