Final answer:
Without specific definitions for 'T' or the transformation rules listed as options A, B, C, or D in the question, we cannot provide a single transformation equivalent to T ○ T. However, the concept of composition of transformations generally relates to the associative property in mathematics, denoting that the grouping of operations does not affect the final result.
Step-by-step explanation:
The question seems to be about identifying a single transformation rule that has the same effect as the composition of transformations. However, the options given (A, B, C, D) do not clearly define specific transformation rules and appear to have typos. In mathematics, when talking about the properties that might relate to transformations, there is no direct equivalent among the provided choices of associative, commutative, distributive, or transitive properties.
Instead, when referring to compositions of transformations, the associative property is relevant because it deals with the grouping of operations. For example, when applying transformations to coordinates, the associative property allows us to understand that the order of certain combined transformations like rotations and translations does not affect the final result. However, without proper definition in the question of what 'T' stands for or the specific transformations involved, we cannot give a concrete single transformation that would have the same effect as T ○ T.