Asked by Oga Buhari
                if 9^(x-12)=3^x2 find the value of x?
                        
            
            
        Answers
                    Answered by
            clement
            
    9^(x-12)=3^(2x)?
if so then
9^(x).9^(-12)=9^x
let p=9^x
p/9¹²=p
p=p(9¹²)
now you know what to do with your calculator am sure
let say the value for p=m/n
9^x=m/n
xlog9=(logm-logn)
z=(logan-logn)/log9
am sure your head is not cemented you should read meaning to these
    
if so then
9^(x).9^(-12)=9^x
let p=9^x
p/9¹²=p
p=p(9¹²)
now you know what to do with your calculator am sure
let say the value for p=m/n
9^x=m/n
xlog9=(logm-logn)
z=(logan-logn)/log9
am sure your head is not cemented you should read meaning to these
                    Answered by
            oobleck
            
    9^(x-12)=3^(x^2)
3^(2x-24) = 3^(x^2)
2x-24 = x^2
x^2-2x+24 = 0
the discriminant is negative, so there are no real solutions
If you meant
9^(x-12)=3^(2x)
9^(x-12) = 9^x
x-12 = x
again, no solutions.
I suspect a typo...
    
3^(2x-24) = 3^(x^2)
2x-24 = x^2
x^2-2x+24 = 0
the discriminant is negative, so there are no real solutions
If you meant
9^(x-12)=3^(2x)
9^(x-12) = 9^x
x-12 = x
again, no solutions.
I suspect a typo...
                    Answered by
            clement-obleck?
            
    is my solution step above wrong?
    
                    Answered by
            oobleck
            
    well, this step p=p(9¹²)
just means 1 = (9¹²)
which is false
not sure why you wandered off into the woods after that.
    
just means 1 = (9¹²)
which is false
not sure why you wandered off into the woods after that.
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