Explanation:

Let's solve the problem step by step and find the remainder when the product of 335, 608, and 853 is divided by 13:

- Step 1: Calculate \(335 \mod 13\).

- 335 divided by 13 gives a remainder of 10.

- Step 2: Calculate \(608 \mod 13\).

- 608 divided by 13 gives a remainder of 10.

- Step 3: Calculate \(853 \mod 13\).

- 853 divided by 13 gives a remainder of 8.

- Step 4: Calculate the product of the remainders: \(10 \times 10 \times 8\).

- This gives us 800.

- Step 5: Calculate \(800 \mod 13\).

- 800 divided by 13 gives a remainder of 7.

- Conclusion: The remainder when the product of 335, 608, and 853 is divided by 13 is $$\text{\color{green}7}$$, which corresponds to Option 4.

Your overall understanding seems correct, and your answer is right.