Asked by Rose
                Solve the function
2(9^x) - 5(3^×) = 12
So what I did So far is changed it into log functions:
2(9^x) = 12
9^x = 6
Log9(6) = x
And then
5(3^x) = 12
3^x = 12/5
Log3(12/5) = x
So then I don't know how to subtract them because they have different bases :/
            
            
        2(9^x) - 5(3^×) = 12
So what I did So far is changed it into log functions:
2(9^x) = 12
9^x = 6
Log9(6) = x
And then
5(3^x) = 12
3^x = 12/5
Log3(12/5) = x
So then I don't know how to subtract them because they have different bases :/
Answers
                    Answered by
            Rose 
            
    who are you and why are you using my name?
    
                    Answered by
            Rose 
            
    ... my name's also rose? I'm just trying to get math help man 
    
                    Answered by
            Rose 
            
    kay 
    
                    Answered by
            Damon
            
    2*(3^2)^x - 5*3^x = 12
2*3^x *3^x - 5*3^x = 12
let z = 3^x
2 z^2 -5 z -12 = 0
z = 4 or -3/2
so
3^x = 4
or
3^x = -1.5
now x log 3 = log 4 etc
    
2*3^x *3^x - 5*3^x = 12
let z = 3^x
2 z^2 -5 z -12 = 0
z = 4 or -3/2
so
3^x = 4
or
3^x = -1.5
now x log 3 = log 4 etc
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