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Given-f-x-log-2020-x-and-p-p-p-2020-2020-then-the-value-of-f-p-a-2020-1-2020-c-1-2020-1-2020-b-1-2020-d-2020-e-log-10-20




Question Number 132574 by liberty last updated on 15/Feb/21
Given f(x)= log _(2020) (x) and   p^((p)^p^(2020)  )  = 2020 then the value of  f(p) = ...  (a)((2020))^(1/(2020))      (c) ((1/(2020)))^(1/(2020))   (b) (1/(2020))         (d) 2020      (e) log _(10) (2020)
Givenf(x)=log2020(x)andp(p)p2020=2020thenthevalueoff(p)=(a)20202020(c)120202020(b)12020(d)2020(e)log10(2020)
Answered by mr W last updated on 15/Feb/21
p^p^p^(2020)   =2020  ⇒p=2020^(1/(2020))   f(p)=log_(2020)  2020^(1/(2020)) =(1/(2020))  ⇒(b)
ppp2020=2020p=202012020f(p)=log2020202012020=12020(b)
Commented by liberty last updated on 15/Feb/21
waw....
waw.

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