Differentiation of log (logx)...plz solve step by step
Answers
Answered by
5
Hey!!!...Here is ur answer
d/dx [log (logx)]
=> 1/logx d/dx (logx)
=> 1/(x logx)
Hope it will help you
d/dx [log (logx)]
=> 1/logx d/dx (logx)
=> 1/(x logx)
Hope it will help you
Answered by
12
Let, y = log (logx)
Now, differentiating both sides with respect to x, we get
dy/dx = d/dx {log (logx)}
= 1/(logx) d/dx (logx)
= 1/(logx) × (1/x)
= 1/(x logx),
which is the required derivative.
Rule :
d/dx (logx) = 1/x
#
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