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

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log(sqrt(x)+1/sqrt(x))

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

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

log_7log_7sqrt(7(sqrt(7sqrt(7))))=

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

Solve for x: log_(sqrt3) (x+1) = 2

y=log[sqrt(x-a)+sqrt(x-b)]

Solve sqrt(5)x^2+x+sqrt(5)=0 .

Prove that log_(7) log_(7)sqrt(7sqrt((7sqrt7))) = 1-3 log_(7) 2 .