Determine an equivalent expression by

  1. Determine if each expression is equivalent to an expression in the table. Place the expressions that are equivalent in the
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  2. Determine if each expression is equivalent to an expression in the table. Place the expressions that are equivalent in the
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  3. Each row of the table contains two exponential expressions. For each row, determine whether Expression 1 is equivalent to
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  4. Determine which expressions are equivalent to the expression below.$-p\left(q\ +\ r\ +\ 5\right)$−p(q + r + 5)​ Select
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  5. Match the expressions with thier equivalent equations in the columns.List A: List B: 6x+12 6(1+x) 6+6x 6x-6 6(x-1) 6(x+2) Fill
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    2. Nat asked by Nat
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  6. Using both the Commutative and Associate Properties, determine whether the following two expressions are equivalent:Expression
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    2. GET_JiNXEDXD asked by GET_JiNXEDXD
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  7. Determine which expressions are equivalent to the expression below.$-p\left(q\ +\ r\ +\ 5\right)$−p(q + r + 5)​ Select
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  8. Johnny rewrites the expression, 2x2−3x−3 ,as the expression shown below. Explain why this statement is or is not equivalent
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  9. Johnny rewrites the expression as the expression shown below. Explain why this statement is or is not equivalent to the original
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  10. Amy, Lin, and Miguel were practicing creating equivalent expression for (153)9.Amy got an expression of 1527, Miguel got an
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