If `(log_2(log_(1/2)(log_2a)))^2+(log_3(log_(1/3)(log_3b)))^2=0,then (alpha^2+b^3)`is greater then

(log_(2)(log_((1)/(2))(log_(2)a)))^(2)+(log_(3)(log_((1)/(3))(log_(3)b)))^(2)=0,then(alpha^(2)+b^(3)) is greater then

If log_(2)(log_(2)(log_(3)x))=log_(3)(log_(3)(log_(2)y))=0 , then x-y is equal to :

If log_(2)(log_(2)(log_(3)x))=log_(3)(log_(3)(log_(2)y))=0 , then x-y is equal to :

If log_(2)(log_(2)(log_(3)x))=log_(2)(log_(3)(log_(2)y))=0 then the value of (x+y) is

log_(2)log_((1)/(2))log_(3)(3x+1)>0

If log_2 (log_2 (log_3 x)) = log_2 (log_3 (log_2 y))=0 , then the value of (x+y) is

(log)(81)/(8)-(2log)(3)/(2)+(3log)(2)/(3)+(log)(3)/(4)=0

(2log_(6)3)/(log_(2)6)+(log_(6)2)^(2)+(1)/(log_(3)^(2)6) is a

If log_2(log_3(log_4(x)))=0, log_3(log_4(log_2(y)))=0 and log_4(log_2(log_3(z)))=0 then the sum of x,y,z is

(log)_(2)(log)_(2)(log)_(3)(log)_(3)27^(3) is 0 b.1 c.2 d.3