Verified Answer :

Im pretty sure it is A. Choice A represents a mix of an inverse and converse, which means contrapositive. Im not 100% sure however.

Answer: A. The contrapositive of the statement will be : \(\sim y\Rightarrow\sim x\)

Step-by-step explanation:

The contrapositive of an if-then statement "p then q' is given by :

"If not q then not p".

The given statement is \(x\Rightarrow y\)

Then the contrapositive of the statement will be :

\(\sim y\Rightarrow\sim x, \text{where}\sim\text{ means "not"}\)

Hence, A is the right option.