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  1. 4 lip 2020 · Equivalent Expressions Equivalent Expressions are expressions that have the same value. They may look different but will have the same result if calculated. For example, and are equivalent expressions. See why below: The two expressions have the same answer, 27. Therefore, we can say that they are equivalent expressions.

  2. Two expressions are equivalent when they have the same value. Examples of equivalent expressions are: a + b and b + a x + x and 2x (x + 2)(x – 4) and x2– 2x – 8 In this activity, you will investigate equivalent expressions, and learn to identify certain kinds of equivalent expressions.

  3. msrossgalena.weebly.com › 8/7/85879128 › equivalentexpressionsmatchingactivityMs. Ross' math materials! - Home

    There are 9 sets of match'ng cards, with each set containing a situation matched with two different expressions that are both equivalent. The practice worksheet g'ves students more practice matching expressions with their simplified form.

  4. Equivalent Expressions. Combining Like Terms. Terms are separated by + or – signs in an expression. Like terms may be combined according to the sign that separates them. Constants are terms without a variable (digit alone) that may also be combined. example: . + 4 + + y + 2. w + 7w 4 + 2. 8w + 6 + y. g + 2h + 6g + 5. 6 + 7p + 4z + 3p.

  5. Equivalent Expressions worksheets. how to write and evaluate algebraic expressions for word problems. worksheets with answers. examples and step by step solutions, Grade 7, mental math

  6. 4 lip 2020 · Equivalent Expressions are expressions that have the same value. They may look different but will have the same result if calculated. For example, + and × are equivalent expressions. See why below: The two expressions have the same answer, 27. we can say that they are equivalent expressions.

  7. Example 1 Using Properties to Write Equivalent Expressions Algebraic expressions that result in the same number for any value of each variable are equivalent. You can use properties to write equivalent expressions. Commutative Properties a + b = b + a a⋅ b = b ⋅ a Associative Properties (a + b) + c = a + (b + c) (a ⋅ b) ⋅ c = a ⋅ (b ...

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