The expression you provided, \((cb) \times a\), can be interpreted as the product of three variables: \(c\), \(b\), and \(a\). Using the commutative property of multiplication, which states that the order in which numbers are multiplied doesn't matter, the expression can be simplified as:

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

This means the expression is the product of \(c\), \(b\), and \(a\), and no further simplification can be made unless specific values are given for \(c\), \(b\), or \(a\).

Would you like further details or examples?

Here are 5 related questions:
1. How does the commutative property apply to multiplication?
2. Can this expression be expanded further if we know the values of \(c\), \(b\), and \(a\)?
3. What happens if one of these variables is zero in a product?
4. How is the associative property different from the commutative property in multiplication?
5. What would the result be if we added an exponent to one or more variables?

**Tip**: In algebra, always remember that multiplication can be reordered freely due to the commutative property.

Explore the multiplication of variables in the expression (cb) × a. This problem highlights the commutative property of multiplication and how variables c, b, and a can be multiplied in any order. Ideal for students in Grades 6-8 learning algebraic expressions and properties of multiplication.

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