`log_(r)6=m`
`log_(r)3=n " "" "`then`" "log_(r)((r)/(2))=?`

If log_r 6 = m and log_r 3 = n , then what is log_r (r//2) equal to ?

10^(log_(p)(log_(q)(log_(r)x)))=1 and log_(q)(log_(r)(log_(p)x))=0 then p equals to:

10^(log_(p)(log_(q)(log_(r)(x))))=1 and log_(q)(log_(r)(log_(p)(x)))=0 then 'p' equals

10^(log_p(log_q(log_r(x))))=1 and log_q(log_r(log_p(x)))=0, then 'p' is equals a. r^(q/r) b. rq c. 1 d. r^(r/q)

Evaluate lim_ (n rarr oo) (1) / (n) sum_ (r = n + 1) ^ (2n) log_ (e) (1+ (r) / (n))

N=log_(2)5*log_((1)/(6))2*log_(3)((1)/(6)) then 3^(N) is

If log_(n)m=(1)/(a):log_(+-)=(1)/(b);log_(r)m=(1)/(c), then the value of log _(npr)m is

sum_(r= 2)^(43) (1)/(log_(r)n) =

If T_(r)=(1)/(log_(2^r)4) (where r in N ), then the value of sum_(r=1)^(4) T_(r) is :

If a in R^(+)-{1} then log_(a)a=