log_(7)[log x]

if log_(7)[log_(3)(log_(2)x)]=0 then find sqrt(x)

3(log_(7)x+log_(x)7)=10

(d)/(dx)log_(7)(log_(7)x)= (a) (1)/(x log_(e)x) (b) (log_(e)7)/(x log_(e)x) (c) (log_(7)e)/(x log_(e)x) (d) (log_(7)e)/(x log_(7)x)

Differentiate (log)_(7)((log)_(7)x) with respect to x

If log_(7)x+log_(13)x=1 and x=13^(log_(k)7), then k is divisible by

If y=log_(7)(log_(7)x), find (dy)/(dx)

If y = log _(5) (log _(7) x ), then find (dy )/(dx)

If "log"_(7){"log"_(5)(sqrt(x+5) + sqrt(x))}=0 then x =