If `log(x-3)+log(x+2)=log(x^(2)+x-6)`, then the real value of x, which satisfies the above equation is

Find the number or real values of x satisfying the equation 9^(2log_(9)x)+4x+3=0 .

Find the number or real values of x satisfying the equation 9^(2log_(9)x)+4x+3=0 .

x log_(2)3+2x-log_(2)((4)/(5))=log_(2)80+3log_(2)3. The value of x satisfying the equation the equation is :

The value of x satisfying the equation 2log_(3)x+8=3.x log_(9)4

If "log"_(6) (x+3)-"log"_(6)x = 2 , then x =

If "log"_(6) (x+3)-"log"_(6)x = 2 , then x =

The value of x satisfying the equation 2^(log3x)+8=3*x^(log_(9)4), is

Find the real values (s) of x satisfying the equation log_(2x)(4x)+log_(4x)(16x)=4 .

If (6x-5)ln(2x+2.3)=8ln(2x+2.3) then value of x is