Select THREE expressions that have a product of 396.
A.(2 x 3) x (11 x 5)
B.(3 × 4) × (11 × 3)
C.12 × 33
D.(9 × 11) × 4
E.39 × 6
F.(10 × 2) × (30 × 3)  

We are looking for three expressions that have a product of 396.

Let's evaluate each expression:

- **A.** \((2 \times 3) \times (11 \times 5) = 6 \times 55 = 330\)
- **B.** \((3 \times 4) \times (11 \times 3) = 12 \times 33 = 396\)
- **C.** \(12 \times 33 = 396\)
- **D.** \((9 \times 11) \times 4 = 99 \times 4 = 396\)
- **E.** \(39 \times 6 = 234\)
- **F.** \((10 \times 2) \times (30 \times 3) = 20 \times 90 = 1800\)

### The three expressions that give a product of 396 are:
- **B**: \((3 \times 4) \times (11 \times 3) = 396\)
- **C**: \(12 \times 33 = 396\)
- **D**: \((9 \times 11) \times 4 = 396\)

Would you like any details or further explanation?

### Related questions:
1. What is the prime factorization of 396?
2. How do you decompose 396 into two factors?
3. What is the distributive property and how does it apply here?
4. How do you calculate the product of multiple numbers?
5. Can the product of three numbers also be equal to 396?

**Tip:** Always double-check your factorization when solving multiplication problems to avoid errors.

Select THREE expressions that have a product of 396.
A.(2 x 3) x (11 x 5)
B.(3 × 4) × (11 × 3)
C.12 × 33
D.(9 × 11) × 4
E.39 × 6
F.(10 × 2) × (30 × 3)

Learn how to find three expressions with a product of 396 using multiplication and prime factorization. This problem covers key concepts like the commutative property of multiplication and the prime factorization of 396. Suitable for students in Grades 6-8.

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