Which equation shows the zero property of multiplication? Choices: (A)1 · m = m (B)m · n = n · m (C)(m · n) · p = m · (n · p) (D)0 = 0 · m

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Which equation shows the zero property of multiplication?    Choices: (A)1 · m = m (B)m · n = n · m (C)(m · n) · p = m · (n · p) (D)0 = 0 · m

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Understand zero property of multiplication: Understand the zero property of multiplication. The zero property of multiplication states that any number multiplied by zero equals zero. This can be written as a * 0 = 0 or 0 * a = 0, where 'a' is any real number.Examine choices for representation: Examine each choice to see which one represents the zero property of multiplication. (A) 1 · m = m - This is the identity property of multiplication, which states that any number multiplied by one is the number itself.Identify identity property: Continue examining the choices. (B) m · n = n · m - This is the commutative property of multiplication, which states that the order in which two numbers are multiplied does not change the product.Recognize commutative property: Continue examining the choices. (C) (m · n) · p = m · (n · p) - This is the associative property of multiplication, which states that the way in which numbers are grouped when being multiplied does not change the product.Understand associative property: Continue examining the choices. (D) 0 = 0 · m - This choice shows that zero multiplied by any number 'm' equals zero, which is a direct representation of the zero property of multiplication.

Which equation shows the zero property of multiplication? $\newline$ Choices: $\newline$ (A) $1 \cdot m = m$ $\newline$ (B) $m \cdot n = n \cdot m$ $\newline$ (C) $(m \cdot n) \cdot p = m \cdot (n \cdot p)$ $\newline$ (D) $0 = 0 \cdot m$

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