• AThere is a minimum spanning tree containing e
• BIf e is not in a minimum spanning tree T, then in the cycle formed by adding e to T, all edges have the same weight
• CEvery minimum spanning tree has an edge of weight w
• e is present in every minimum spanning tree

(A),(B),(C) are all standard true MST properties of the global-minimum-weight edge (there's always an MST containing it, any cycle formed by adding it to another MST has only equal-weight edges, and every MST contains at least one minimum-weight edge). (D) is FALSE in general: if multiple edges share the minimum weight w, an MST could include a different one instead of e specifically.