1. Correct Answer: Option D: The Question cannot be answered even by using both the Statements together.
 2. Explanation:
     Let's analyze each statement to determine if they can help us find the 3-digit number.
     Statement-1: The sum of the digits of the number is equal to the product of the digits.
         ○ Let the 3-digit number be represented as \( \overline{abc} \), where \( a, b, \) and \( c \) are the digits of the number.
         ○ According to the statement, \( a + b + c = a \times b \times c \).
         ○ This equation alone does not provide a unique solution because multiple combinations of digits can satisfy this condition. For example, the digits (1, 2, 3) satisfy \( 1 + 2 + 3 = 1 \times 2 \times 3 \), but so do other combinations like (1, 1, 4).
     Statement-2: The number is divisible by the sum of the digits of the number.
         ○ This means \( \overline{abc} \) is divisible by \( a + b + c \).
         ○ This condition alone also does not provide a unique solution because many numbers can be divisible by the sum of their digits. For example, the number 144 is divisible by \( 1 + 4 + 4 = 9 \), but so are other numbers like 108, 216, etc.
     Using Both Statements Together:
         ○ Even when combining both statements, we still do not have enough information to determine a unique 3-digit number. The conditions provided by the statements are not restrictive enough to narrow down to a single solution. Multiple numbers can satisfy both conditions simultaneously.
     Therefore, the correct answer is Option D: The Question cannot be answered even by using both the Statements together.