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The question in the image asks whether the distributive property can be used to rewrite the expression \( 6 \times (9 - 6) \). The distributive property states that:

\[
a \times (b - c) = a \times b - a \times c
\]

In this case, the expression \( 6 \times (9 - 6) \) fits the form of the distributive property, so the answer is **Yes**.

Now, using the distributive property, we can rewrite it as follows:

\[
6 \times (9 - 6) = 6 \times 9 - 6 \times 6
\]

Thus, the blanks should be filled as:

\[
6 \times (9 - 6) = 6 \times 9 - 6 \times 6
\]

### Do you want further details or have any questions?

Here are 5 related questions to expand on this:

1. How can you apply the distributive property to an addition expression?
2. What are the common applications of the distributive property in algebra?
3. How can we simplify \( 6 \times 9 - 6 \times 6 \)?
4. Can the distributive property be used in reverse to factor expressions? How?
5. What other properties of multiplication are useful in algebra?

**Tip:** The distributive property is particularly helpful in simplifying expressions and solving equations, especially when dealing with variables and more complex terms.

Can the distributive property be used to rewrite 6 × (9 - 6)? If yes, fill in the blanks below: 6 × (9 - 6) = [] × [] - [] × [].

Learn how to apply the distributive property to solve the expression 6 × (9 - 6). This problem demonstrates key algebraic concepts and simplifies the equation using the distributive rule. Ideal for students in Grades 6-8.

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