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\(\bf \large {\sqrt[3]{9a}\cdot \sqrt[3]{3a^2b^3}\implies \sqrt[3]{9a\cdot 3a^2b^3}\implies \sqrt[3]{27aa^2b^3}\\ \quad \\ \color{blue}{27 \implies 3\times 3\times 3\implies 3^3\\ a\cdot a^2\implies a^1\cdot a^2\implies a^{1+2}\implies a^3}\\ \quad \\ \sqrt[3]{27aa^2b^3}\implies \sqrt[3]{3^3a^3b^3}}\)
as you can see, everything can come out :)
im deciding between a or b. can u help me please?
\(\bf \large \sqrt[3]{3^3a^3b^3}\implies 3ab\) everything comes out, because every factor is raised at the same value of the root
o makes sense
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