Which equation shows the identity property of addition? Choices: (A)n = 0 + n (B)n = p + q + r (C)n + (p + q) = (n + p) + q (D)n + p = p + q

Question

Which equation shows the identity property of addition?    Choices: (A)n = 0 + n (B)n = p + q + r (C)n + (p + q) = (n + p) + q (D)n + p = p + q

Bytelearn · Accepted Answer

Understand Identity Property: Understand the identity property of addition. The identity property of addition states that any number plus zero is the number itself. The general form of this property is a + 0 = a.Match Choices: Match the choices with the identity property of addition. We need to find an equation that matches the form a + 0 = a.Evaluate Choices: Evaluate the choices. (A) n = 0 + n matches the identity property of addition because it shows that adding zero to any number n gives us n itself. (B) n = p + q + r does not represent the identity property because it involves three different variables and does not include zero. (C) n + (p + q) = (n + p) + q represents the associative property of addition, not the identity property. (D) n + p = p + q does not represent the identity property because it does not include zero and implies a relationship between n, p, and q that is not relevant to the identity property.Select Correct Answer: Select the correct answer. The correct answer is (A) n = 0 + n because it is the only choice that represents the identity property of addition.

Which equation shows the identity property of addition? $\newline$ Choices: $\newline$ (A) $n = 0 + n$ $\newline$ (B) $n = p + q + r$ $\newline$ (C) $n + (p + q) = (n + p) + q$ $\newline$ (D) $n + p = p + q$

Full solution

More problems from Properties of addition

Related topics

Which equation shows the identity property of addition?\newlineChoices:\newline(A) n=0+nn = 0 + nn=0+n\newline(B) n=p+q+rn = p + q + rn=p+q+r\newline(C) n+(p+q)=(n+p)+qn + (p + q) = (n + p) + qn+(p+q)=(n+p)+q\newline(D) n+p=p+qn + p = p + qn+p=p+q

Which equation shows the identity property of addition? $\newline$ Choices: $\newline$ (A) $n = 0 + n$ $\newline$ (B) $n = p + q + r$ $\newline$ (C) $n + (p + q) = (n + p) + q$ $\newline$ (D) $n + p = p + q$