log⁡plog⁡ppppp…pp⏟n times,p>0\log_p \log_p \underbrace{\sqrt[p]{p} \sqrt[p]{p} \dots \sqrt[p]{p}}_{n \text{ times}}, p > 0…

Problem

log⁡plog⁡ppppp…pp⏟n times,p>0\log_p \log_p \underbrace{\sqrt[p]{p} \sqrt[p]{p} \dots \sqrt[p]{p}}_{n \text{ times}}, p > 0 and p≠1p \neq 1 is equal to a. nn b. −n-n c. 1n\frac{1}{n} d. log⁡1/p(pn)\log_{1/p}(p^n)

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