Which equation shows the commutative property of multiplication? Choices: (A)f · (g · h) = (f · g) · h (B)f · 0 = 0 (C)f · g = g · f (D)h = f · g

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Which equation shows the commutative property of multiplication?    Choices: (A)f · (g · h) = (f · g) · h (B)f · 0 = 0 (C)f · g = g · f (D)h = f · g

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Commutative Property Definition: The commutative property of multiplication states that changing the order of the factors does not change the product. In other words, for any two numbers a and b, the property is expressed as a * b = b * a.Examine Choices: Examine each choice to see which one represents the commutative property of multiplication: (A) f · (g · h) = (f · g) · h - This is the associative property of multiplication, not the commutative property. (B) f · 0 = 0 - This represents the multiplication property of zero, not the commutative property. (C) f · g = g · f - This matches the definition of the commutative property of multiplication. (D) h = f · g - This is just an equation and does not represent any property of multiplication.Identify Correct Choice: The correct choice that shows the commutative property of multiplication is (C) f · g = g · f.

Which equation shows the commutative property of multiplication? $\newline$ Choices: $\newline$ (A) $f \cdot (g \cdot h) = (f \cdot g) \cdot h$ $\newline$ (B) $f \cdot 0 = 0$ $\newline$ (C) $f \cdot g = g \cdot f$ $\newline$ (D) $h = f \cdot g$

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