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Simplify (4 m^2 +36 m^2) x mn^2/3 by using distributive law?
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Simplify (4 m^2 +36 m^2) x mn^2/3 by using distributive law?


Simplifying the expression using distributive law:

  • Step 1: Distribute the terms inside the brackets

  • To simplify the expression (4 m^2 + 36 m^2) x mn^2/3 using the distributive law, we first need to distribute the terms inside the brackets. This means multiplying each term inside the brackets by the term outside the brackets.
  • Step 2: Simplify each term separately

  • - Distributing m to both terms inside the brackets: 4 m^2 x mn^2/3 + 36 m^2 x mn^2/3
    - Simplifying each term separately:
    - 4 m^2 x mn^2/3 = 4m^(2+1)n^2/3 = 4m^3n^2/3
    - 36 m^2 x mn^2/3 = 36m^(2+1)n^2/3 = 36m^3n^2/3
  • Step 3: Combine the simplified terms

  • - Combining the simplified terms: 4m^3n^2/3 + 36m^3n^2/3 = 40m^3n^2/3

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Simplify (4 m^2 +36 m^2) x mn^2/3 by using distributive law?
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