Matching equivalent expressions worksheet 2026

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  1. Click ‘Get Form’ to open the matching equivalent expressions worksheet in the editor.
  2. Begin by reviewing the instructions at the top of the worksheet. You will need to match each expression on the left with its corresponding answer on the right.
  3. In the first blank space, write the letter corresponding to your answer for '4(a + b)'. Use the provided options (a-e) to find your match.
  4. Continue this process for each expression listed, ensuring you carefully evaluate each option before making your selection.
  5. Once all matches are made, review your answers for accuracy. You can easily edit any incorrect entries directly in the editor.

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To identify and match equivalent expressions, students will need to first simplify the expressions through steps like combining like terms, applying the distributive property, and factoring out a greatest common factor (GCF).
Identify when two expressions are equivalent (for example, when the two expressions name the same number regardless of which value is substituted into them). For example, the expressions y + y + y and 3y are equivalent because they name the same number regardless of which number y stands for.
Equivalent expressions are expressions in algebra that are equal in value, even though they look different. Equivalent expressions will have the same value when we use the same value(s) for the variable(s).
Two expressions are equivalent if they can be simplified to the same third expression or if one of the expressions can be written like the other.
An equivalent expression is an expression that has the same value or worth as another expression, but does not look the same. An algebraic example of equivalent expressions is: 2(2x - 3y + 6) is equivalent to 4x -6y + 12.

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Two equations can be determined to be equivalent if they have the same solution.
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Two expressions are logically equivalent provided that they have the same truth value for all possible combinations of truth values for all variables appearing in the two expressions. In this case, we write XY and say that X and Y are logically equivalent.

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