If `A=log_(1/2) (1/2-x)+log_2sqrt(4x^2-4x+1)` and `A^2+B^2=10` then

If log_(1//2)(4-x)ge log_(1//2)2-log_(1//2)(x-1) , then x can belong to

Solve : log_(1-2x)(6x^(2)-5x+1)-log_(1-3x)(4x^(2)-4x+1)=2

Solve : log_(1-2x)(6x^(2)-5x+1)-log_(1-3x)(4x^(2)-4x+1)=2

If x gt 0, and log_(2) + log_(2)(sqrt(x)) + log_(2) (4sqrt(x)) + log_(2) ( 8sqrt(x)) + log_(2) (16sqrt(x)) + ….. = 4 then x =

IF log_(6)log_(2)[sqrt(4x+2)]+2sqrt(x)=0, then x=

If (log_(2)(4x^(2)-x-1))/(log_(2)(x^(2)+1))>1, then x may be

If log_(1//2)(4-x)gelog_(1//2)2-log_(1//2)(x-1) ,then x belongs to

If log_(1//2)(4-x)gelog_(1//2)2-log_(1//2)(x-1) ,then x belongs to

If log_(1//2)(4-x)gelog_(1//2)2-log_(1//2)(x-1) ,then x belongs to