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what is x cubed times radical x cubed
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\[x^3\times\sqrt x^3\]
a square root of A, is the same as A^{1/2} so you have \[x^3\times (x^{1/2})^3\]
now combine the indexes of the second term like this \[(A^m)^n=A^{mn}\] (multiply them together)
the last step is to add the indexes of the two terms \[A^n\times A^m=A^{n+m}\]
Your final answer should be \(x\) to the power of some fraction
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\(\Huge\color{green }{ \bf x^3 \times \sqrt{x^3 } }\) \(\Huge\color{green}{ \bf x^3 \times \sqrt[2]{x^3 } }\) \(\Huge\color{green}{ \bf x^3 \times x^{2/3} }\) \(\Huge\color{green}{ \bf x^{3+2/3} }\) \(\Huge\color{green}{ \bf x^{(3+2/3)}= }\)\(\Huge\color{red}{ \bf ??? }\) (you tell me )
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