You have 33 marbles. Besides 1 group of 33 marbles, is it possible to divide the marbles into groups with no marbles left over?

Yes, it is possible to divide 33 marbles into groups without any marbles left over, provided that the group sizes are divisors of 33.

### Divisors of 33:
The divisors of 33 are the numbers that divide 33 exactly, leaving no remainder. These divisors are:
- 1
- 3
- 11
- 33

### Possible groupings:
- 1 group of 33 marbles (as you mentioned).
- 3 groups of 11 marbles.
- 11 groups of 3 marbles.
- 33 groups of 1 marble.

Therefore, besides the 1 group of 33 marbles, you can also divide the marbles into:
1. 3 groups of 11 marbles.
2. 11 groups of 3 marbles.
3. 33 groups of 1 marble.

Would you like more details or further clarification on divisors?

### Related questions:
1. How do you find the divisors of a number?
2. What is the greatest common divisor (GCD), and how does it apply to problems like this?
3. How can prime factorization help in determining divisors?
4. What other numbers share similar divisors as 33?
5. How can you apply this concept to dividing objects in real-life scenarios?

### Tip:
For any number \( n \), you can find possible groupings by identifying its divisors—those numbers that divide \( n \) exactly.

Discover how to divide 33 marbles into equal groups with no marbles left over. Explore the divisors of 33, including 1, 3, 11, and 33, and learn about the basic principles of division and divisors. Suitable for students in Grades 4-6.

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