log_((3x+4))(4x^(2)+4x+1)+log_((2x+1))(6x^(2)+11x+4)=4

Number of values of x satisfying the equation.log_(3x+7)(9+12x+4x^(2))+log_(2x+3)(6x^(2)+23x+21)=4 is

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

log_(x+1)(x^(2)+x-6)^(2)=4

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

The number of solutions of the equation log_((2x + 3)) ( 6x^(2) + 23 x + 21) + log_((3x + 7)) (4x^(2) + 12 x + 9) = 4 is

The value of x satisfying log_((2x+3)) (6x^2+23x+21)=4-log_((3x+7)) (4x^2+12x+9) is

Solve the equation,log_(x^(2)+4x+5){log_(3x^(2)+4x+5)(x^(2)-3x)}=0

sqrt(log_(2)(2x^(2))log_(4)(16x))=log_(4)x^(3)