1. Correct Answer: Option D: The Question cannot be answered even by using both the Statements together.
 2. Explanation:
     To determine if \( p \) is greater than \( q \), we need to analyze the given statements:
     ● Statement-1: \( p \times q \) is greater than zero.  
           ○ This implies that both \( p \) and \( q \) are either positive or both are negative. However, this does not provide any information about whether \( p \) is greater than \( q \).
     ● Statement-2: \( p^2 \) is greater than \( q^2 \).  
           ○ This implies that the absolute value of \( p \) is greater than the absolute value of \( q \). However, this does not necessarily mean that \( p \) is greater than \( q \). For example, if \( p = -3 \) and \( q = 2 \), then \( p^2 = 9 \) and \( q^2 = 4 \), so \( p^2 > q^2 \), but \( p < q \).
     Combining both statements:
         ○ From Statement-1, we know \( p \) and \( q \) have the same sign.
         ○ From Statement-2, we know \( |p| > |q| \).
     Even when combining both statements, we cannot definitively conclude that \( p > q \). For instance:
         ○ If \( p = 3 \) and \( q = 2 \), then \( p \times q > 0 \) and \( p^2 > q^2 \), and indeed \( p > q \).
         ○ However, if \( p = -3 \) and \( q = -2 \), then \( p \times q > 0 \) and \( p^2 > q^2 \), but \( p < q \).
     Therefore, the question cannot be answered even by using both statements together.