Select all of the equations below that are equivalent to: 8 = 11 − d Use properties of equality. Multi-select Choices: (A)2 = 11 − d − 4 (B)4 = 11 − d − 6 (C)3 = 11 − d − 5 (D)4 = 11 − d − 5

Question

Select all of the equations below that are equivalent to:  8 = 11 − d Use properties of equality.    Multi-select Choices: (A)2 = 11  −  d  −  4 (B)4 = 11  −  d  −  6 (C)3 = 11  −  d  −  5 (D)4 = 11  −  d  −  5

Bytelearn · Accepted Answer

Given Equation: We are given the equation 8 = 11 − d. To find equivalent equations, we need to ensure that any transformations we apply to the equation do not change its meaning. Let's evaluate each choice by applying the properties of equality to see if they are equivalent to the given equation.Choice (A): For choice (A) 2 = 11 − d − 4, we can simplify the right side by combining like terms: 11 − 4 = 7. So, the equation becomes 2 = 7 − d. This is not equivalent to the original equation because 8 ≠ 2.Choice (B): For choice (B) 4 = 11 − d − 6, we can simplify the right side by combining like terms: 11 − 6 = 5. So, the equation becomes 4 = 5 − d. This is not equivalent to the original equation because 8 ≠ 4.Choice (C): For choice (C) 3 = 11 − d − 5, we can simplify the right side by combining like terms: 11 − 5 = 6. So, the equation becomes 3 = 6 − d. This is not equivalent to the original equation because 8 ≠ 3.Choice (D): For choice (D) 4 = 11 − d − 5, we can simplify the right side by combining like terms: 11 − 5 = 6. So, the equation becomes 4 = 6 − d. This is not equivalent to the original equation because 8 ≠ 4.

Select all of the equations below that are equivalent to: $\newline$ $8 = 11 - d$ $\newline$ Use properties of equality. $\newline$ Multi-select Choices: $\newline$ (A) $2 = 11 - d - 4$ $\newline$ (B) $4 = 11 - d - 6$ $\newline$ (C) $3 = 11 - d - 5$ $\newline$ (D) $4 = 11 - d - 5$

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