Abstract
Let be a commutative ring with identity and 𝒜() be the set of ideals with non-zero annihilator. The strongly annihilating-ideal graph of is defined as the graph SAG() with the vertex set 𝒜 ()* = 𝒜 () \{0} and two distinct vertices I and J are adjacent if and only if I ∩ Ann(J) ≠ (0) and J ∩ Ann(I) ≠ (0). In this paper, we study the metric dimension of SAG() and some metric dimension formulae for strongly annihilating-ideal graphs are given.