https://file.aiquickdraw.com/mathbot/file/1726777248536orgypbr4.jpg

From the uploaded image, the problem asks the following:

### Part (a)
**Find the greatest common factor (GCF) of 18 and 48.**
- The GCF is already given as **3**.

### Part (b)
**Use the GCF to factor \(18 + 48\).**
- The equation shows: 
  \[
  18 + 48 = 6 \times ( \_ + \_ )
  \]
  
We know the GCF is 6. To factor the sum, we divide each number by 6:
- \(18 \div 6 = 3\)
- \(48 \div 6 = 8\)

Thus, the factorization is:
\[
18 + 48 = 6 \times (3 + 8)
\]

Would you like a further explanation or details?

Here are some additional questions you could explore:
1. How do you find the GCF of two numbers?
2. What is the difference between factoring and prime factorization?
3. How do you apply the distributive property in factoring?
4. Can you factor other pairs of numbers using the GCF?
5. What is the relationship between LCM (Least Common Multiple) and GCF?

**Tip:** Always check your work by distributing back the factors to ensure correctness.

Find the greatest common factor (GCF) of 18 and 48, and use it to factor 18 + 48.

Learn how to find the greatest common factor (GCF) of 18 and 48 and use it to factor the sum 18 + 48. This step-by-step guide uses the distributive property and is suitable for students in Grades 6-8.

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