Take an odd digit and use it exactly three times, so that the three digits are equal in value to an even number.

ADDITION, SUBTRACTION, MULTIPLICATION AND DIVISION CANNOT BE USED! Can you please help me!

Sure, I can help you with that!

To solve this puzzle, we need to find a way to use an odd digit three times to create an even number. Since addition, subtraction, multiplication, and division cannot be used, we have to think of alternative operations.

To start, let's consider the possible odd digits: 1, 3, 5, 7, or 9. We need to find a way to combine three of the same digit to create an even number.

Let's think about the properties of even numbers. An even number is always divisible by 2. So, if we can express a number using three same odd digits in a way that it becomes divisible by 2, we will have our solution.

To do this, we can use exponentiation or concatenation to form a larger number.

For example, let's take the odd digit 3. We can raise it to an odd exponent to get an even number:

3^3 = 27

In this case, the number 27 is even because it is divisible by 2.

Similarly, we can concatenate the odd digit 1 three times to get:

111

In this case, the number 111 is even because it is divisible by 2.

So, the odd digit 1 or 3 can be used three times to create an even number using exponentiation (e.g., 3^3 = 27) or concatenation (e.g., 111).

I hope this explanation helps you understand how to solve the puzzle without using addition, subtraction, multiplication, or division! Let me know if you have any further questions.