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Explain, in complete sentences, how you would multiply the following expression, write the simplified answer in radical form 12th root√x^5 * sixth root√x
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This one is easy. Do you know how \(\Large \sqrt[a]{b^{c}} = b^{c \over a}\)?
I mean you must be familiar with this property. Now convert them to exponents. \( \color{Black}{\Rightarrow \Large x^{5 \over 12} \cdot x^{1 \over 6}}\) Do you get it till now?
When the bases are same, you add the exponents. Get it now?
i think so, thanks!
\( \color{Black}{\Rightarrow \Large x ^{{5 \over 12} + {2 \over 12}}}\) Can you simplify this?
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yes?
Okay.
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