[log_(10)(x^(2)-6x+45)=0],[(9)/(81)31x cos510]

Similar Questions

Explore conceptually related problems

The solution set of |x+2|^(log_(10)(x^(2)+6x+9))=1 is ______.

If log_(10)(x^(2)-6x+45)=2, find the value of x.

What are the roots of the equation log_(10)(x^(2) - 6x + 45) =2 ?

Find the solution set of the equation log_((-x^(2)-6x)/(10))(sin3x+sin x)=log_((-x^(2)-6x)/(10))(sin2x)

If log_(10)(x^(2)-6x+10)=0, then the value of x is a.3 b.4 c.1 d.2

sqrt(log_(3)(3x^(2))log_(9)(81x))=log_(9)x^(3)

If log_((1)/(2))((x^(2)+6x+9)/(2(x+1)))<-log_(2)(x+1) then complete set of values of x is

The sum of all the solution(s) of the equation (log_(9x)3)(log_((x)/(9))3)=log_((x)/(81))3 is equal to

If log_(1/2) ((x^2+6x+9)/(2(x+1)) )< - log_2(x+1) then complete set of values of x is