Asked by LOGS
                Find the exact solution and a two-decimal-place approximation for it by using the Laws of Logarithms and the Change of Base Formula.
4^(5 − x) = 6
(a) using the Laws of Logarithms
exact solution
approximate solution
(b) using the Change of Base Formula
exact solution
approximate solution
            
            
        4^(5 − x) = 6
(a) using the Laws of Logarithms
exact solution
approximate solution
(b) using the Change of Base Formula
exact solution
approximate solution
Answers
                    Answered by
            oobleck
            
    4^(5 − x) = 6
(5-x) log4 = log6
5-x = log6/log4
x = 5 - log6/log4
5-x = log<sub><sub>4</sub></sub>6
x = 5 - log<sub><sub>4</sub></sub>6
    
(5-x) log4 = log6
5-x = log6/log4
x = 5 - log6/log4
5-x = log<sub><sub>4</sub></sub>6
x = 5 - log<sub><sub>4</sub></sub>6
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