" (ii) "log(log x)

int (1)/( x (log x) log (log x) ) dx is equal to a) log (log x) + C b) log | log (x log x) + C c) log | log | log (log x) || + C d) log | log (log x) | + C

simplify: log(log x^(4))-log(log x)

dx/(x*(lnx)ln(lnx).............................(ln ln ln ln.........lnx) larr20 times is equal to (i) (log log log log ..............x)larr 20times +C (ii) (log log log log ..............x)larr 19times +C (iii) (log log log log ..............x)larr 21times +C (iv) (log log log log ..............x)larr 22times +C

Evaluate int [ " log" (log x) + (1)/((log x )^(2)) ] dx

Evaluate : int [ log (log x) +(1)/((log x)^(2)) ] dx

State, true or false : (i) log 1 xx log 1000 = 0 (ii) (log x)/(log y) = log x - log y (iii) If (log 25)/(log 5) = log x , then x = 2 (iv) log x xx log y = log x + log y

Differentiate the following w.r.t. x: (log (log (log x)))^2

Evaluate the follow integrals: int (log (log x))/(x log x)dx