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How do I simplify ((z^p)^7)/(z^7)^(p-1)?
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\[\frac{(z^p)^7}{(z^7)^{p-1}}\]?
\[\frac{z^{7p}}{z^{7p-7}}=z^{7p-(7p-7)}=z^{7p-7p+7}=z^7\]
z^7
Note, \( z^{a+b} = z^az^b\) and \(1/z^{a} = z^{-a}\) and \(z^{an}=(z^{a} )^{n} \). Using just these 3 rules you can solve this mildly intimidating problem.
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