Statement $-1$ : The statement $A \to (B \to A)$ is equivalent to $A \to \left( {A \vee B} \right)$.

Statement $-2$ : The statement $ \sim \left[ {\left( {A \wedge B} \right) \to \left( { \sim A \vee B} \right)} \right]$ is a Tautology

• A

  Statement $-1$ is false; Statement $-2$ is true

• B

  Statement $-1$ is true; Statement $-2$ is true;
  Statement $-2$ is not correct explanation for Statement $-1$ 

• C

  Statement $-1$ is true; Statement $-2$ is false

• D

  Statement $-1$ is true; Statement $-2$ is true;
  Statement $-2$ is the correct explanation for Statement $-1$