The value of `N` satisfying `(log)_a[1+(log)_b\ {1+(log)_c(1+(log)_p N)}]=0` is- a.`4` b. `3` c.`2` d. `1`

Find the value of x satisfying log_a{1+log_b{1+log_c(1+log_px)}}=0 .

Prove that ((log)_a N)/((log)_(a b)N)=1+(log)_a b

If x=(log)_k b=(log)_b c=1/2(log)_c d ,t h e n(log)_k d is equal to 6x b. (x^3)/2 c. 2x^3 d. 2x^8

The number of solutions of (log)_4(x-1)=(log)_2(x-3) is (a) 3 (b) 1 (c) 2 (d) 0

The value of x satisfying the equation 3sqrt(5)^((log_5) 5^(((log)_5(log)_5log_5(x/2))) = 3 1 (b) 3 (c) 18 (d) 54

Simplify: 1/(1+(log)_a b c)+1/(1+(log)_b c a)+1/(1+(log)_c a b)

Simplify: 1/(1+(log)_a b c)+1/(1+(log)_b c a)+1/(1+(log)_c a b)

(log)_2(log)_2(log)_3(log)_3 27^3 is 0 b. 1 c. 2 d. \ 3

If (log)_a3=2 and (log)_b8=3 , then prove that (log)_a b=(log)_3 4.

If a ,b ,c ,d in R^+-{1}, then the minimum value of (log)_d a+(log)_b d+(log)_a c+(log)_c b is (a) 4 (b) 2 (c) 1 (d)none of these