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Find the exact value of the radical expression in simplest form.
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\[\sqrt{p^{6}} + \sqrt{9p^{6}} + 3\sqrt{p^{6}} - \sqrt{p{2}}\]
That thing at the end, is it \(\sqrt{p^2}\)?
If so, we know that \[\sqrt{9p^6}=3\sqrt{p6}\]
And \[\sqrt{p^2}=p\]
\(\large \sqrt{p^6}+3\sqrt{p^6}+3\sqrt{p^6}-p\)
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Treat \(\sqrt{p^6}\) as a variable and factor \(\large (3+3+1)\sqrt{p^6}-p\)
\(\large 7\sqrt{p^6}-p\)
\[p^3 + 3p^3 + 3p^3 - p = ???\]
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