Sure! Here's a modulus question along with its answer:

**Question:**
What is the remainder when \( 457 \) is divided by \( 13 \)?

**Answer:**
To find the remainder when \( 457 \) is divided by \( 13 \), you can perform the division:

\[
457 \div 13 = 35 \quad \text{(quotient)} \quad \text{with a remainder of } 2.
\]

Therefore, \( 457 \mod 13 = 2 \).

Would you like a detailed explanation of how to calculate this step-by-step or have any questions? Here are some related questions for further practice:

1. What is \( 987 \mod 23 \)?
2. If \( 763 \mod 19 \) is calculated, what is the remainder?
3. Find the remainder when \( 1000 \) is divided by \( 17 \).
4. What is \( 12345 \mod 45 \)?
5. If \( 9999 \) is divided by \( 16 \), what is the remainder?

**Tip:** When working with modulus, you are essentially finding the remainder after division of one number by another.

Discover how to solve modulus problems like finding the remainder when 457 is divided by 13. This problem introduces key mathematical concepts such as modulus operations and remainders, ideal for Grades 6-8 students.

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