The question asks for two different factorizations of the number 10. Factorization means breaking a number into two or more numbers (other than 1 and itself) that multiply together to give the original number.

Solution:

1. First Factorization:
   $10 = 2 \times 5$
   (Both 2 and 5 are prime factors of 10.)

2. Second Factorization:
   $10 = 1 \times 10$
   (Here, we use 1 and 10 as factors.)

These are the two valid factorizations of 10. You can input them as follows:

• First box: 2, second box: 5
• First box: 1, second box: 10

Let me know if you'd like further clarification!

Related Questions:

1. What is the prime factorization of 10?
2. How do you determine if a factorization is correct?
3. Can 10 have a negative factorization? (e.g., $-2 \times -5$)?
4. What are all possible factorizations of a composite number?
5. How can factor trees help in determining factorization?

Tip:

When factoring a number, always check for prime numbers first—they are the building blocks for all numbers!