SOLUTION: Multiply and Simplify:
{cube root(9x^7y^2z)} * {cube root(12xy^5y^2)}
I think you would factor to get {cube root(9*12x^8y^7z^3)}
you would then pull out a 3x^2y^2z and hav
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Radicals
-> SOLUTION: Multiply and Simplify:
{cube root(9x^7y^2z)} * {cube root(12xy^5y^2)}
I think you would factor to get {cube root(9*12x^8y^7z^3)}
you would then pull out a 3x^2y^2z and hav
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Question 887357: Multiply and Simplify:
{cube root(9x^7y^2z)} * {cube root(12xy^5y^2)}
I think you would factor to get {cube root(9*12x^8y^7z^3)}
you would then pull out a 3x^2y^2z and have 3x^2y^2{cube root(4x^2y)}
would 3x^2y^2z{cube root(4x^2y)} be the final answer? Thanks! Found 2 solutions by lwsshak3, MathTherapy:Answer by lwsshak3(11628) (Show Source):
You can put this solution on YOUR website! Multiply and Simplify:
{cube root(9x^7y^2z)} * {cube root(12xy^5y^2)}
multiply what's inside the radicals
pull out the cubes
I think you would factor to get {cube root(9*12x^8y^7z^3)}
you would then pull out a 3x^2y^2z and have 3x^2y^2{cube root(4x^2y)}
would 3x^2y^2z{cube root(4x^2y)} be the final answer? Thanks!
------ Combining expressions
Based on the position of the "z" in your answer, it appears as though you may've meant: instead of
(