question no. 24
its my previous question which was not clear to viewers
plz tell
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x^(p^q) = ( x^p)^q
or, x^(p^q) = x^(pq)
So..
p^q = pq
Taking log on both sides..
---------------------------------------
Log( p^q) = log(pq)
or, q×log (p) = log (p) + log(q)
or, log (p) ×(q - 1) = log (q)
or, log p = (log (q)) /(q-1)
or, p = e^{(log(q)) /(q-1))
or, p = [ e^(log(q))] ^1/(q-1)
or p = q ^( 1/(q-1))
Hence the answer is d.
______________________
Hope this is ur required answer.
Proud to help you.
or, x^(p^q) = x^(pq)
So..
p^q = pq
Taking log on both sides..
---------------------------------------
Log( p^q) = log(pq)
or, q×log (p) = log (p) + log(q)
or, log (p) ×(q - 1) = log (q)
or, log p = (log (q)) /(q-1)
or, p = e^{(log(q)) /(q-1))
or, p = [ e^(log(q))] ^1/(q-1)
or p = q ^( 1/(q-1))
Hence the answer is d.
______________________
Hope this is ur required answer.
Proud to help you.
vaishaali:
because in 9 its not there infact we do not knoe trignomantary
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