The equation ` x^((3//4))(log _2 x)^2 + log _2 x-5//4 ` = `sqrt(2)` has

The equation : x^(3//4 (log_(2) x)_(4)^(2) + log_(2) x - 5//4) = sqrt(2) has :

The equation x^((3)/4 (log_2x)^2+log_2 x -(5)/(4))=sqrt(2) has :

The equation x^((3)/4 (log_2x)^2+log_2 x -(5)/(4))=sqrt(2) has :

solve the equation x^((3)/(4)(log_(2)x)^(2)+log_(2)x-(5)/(4))=sqrt(2)

For the equation x^((3)/(4)(log 2 x)^(2)+log 2(x)-(5)/(4))=sqrt(2) which one of the following is not true?

Solve x^[[3/4(log_2 x)^2+log_2 x-5/4]] = sqrt2

The equation x^3/4((log)_2x)^(2+(log)_2x-5/4)=sqrt(2) has at least one real solution exactly three solutions exactly one irrational solution complex roots

if x^((3)/(4)(log_(3)x)^(2)+log_(3)x-(5)/(4))=sqrt(3) then x has

if x^((3)/(4)(log_(3)x)^(2)+log_(3)x-(5)/(4))=sqrt(3) then x has