Test students' recall of the definition and standard axioms of a vector space over a field (closure, associativity, commutativity of addition, additive identity and inverses, distributivity, scalar identity, and compatibility), the role of the zero vector and additive inverse, and recognition of basic examples and non-examples such as R^n, polynomial spaces, and simple sets that fail an axiom. Scope: introductory undergraduate linear algebra; tasks include listing axioms, verifying whether a given set with specified operations is a vector space, and naming common examples.