If `(log)_7(log)_5(sqrt(x+5)+sqrt(x))=0,` what is the value o `x ?` a. `3` b. `4` c. `2` d. `5`

Solve : log_7log_5 (sqrt(x+5)+sqrt(x))=0

If "log"_(6) {"log"_(4)(sqrt(x+4) + sqrt(x))} =0 , then x =

IF (log)_6{(log)_2[sqrt(4x+2)]+2sqrt(x)}=0, then x= __________.

If "log"_(5)("log"_(5)("log"_(2)x)) =0 then the value of x, is

The solution of the equation (log)_7(log)_5(sqrt(x+5)+sqrt(x)=0 is...

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If "log"_(x){"log"_(4)("log"_(x)(5x^(2) +4x^(3)))} =0 , then

int_(1)^(7)(log sqrt(x))/(log sqrt(8-x)+log sqrt(x))dx=

If x=(7+5sqrt(2))^(1/3)-1/((7+5sqrt(2))^(1/3)) , then the value of x^3+3x-14 is equal to 1 b. 0 c. 2 d. 4

lim_(x->oo)[sqrt(x+sqrt(x+sqrt(x)))-sqrt(x)] is equal to (a)0 (b) 1/2 (c) log 2 (d) e^4