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6- 2^x +log 5=1
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is this really \[6-2^x+\log(5)=1\]???
yeup!
you need an exact answer, or a decimal?
we can start with \[5+\log(5)=2^x\]
erm, im not too sure. I have to type in the answer
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by the change of base formula if \[5+\log(5)=2^x\] then \[x=\frac{\ln(5+\log(5))}{\ln(2)}\]
not sure what kind of answer you are looking for if you want a decimal look at this http://www.wolframalpha.com/input/?i=6-2^x%2B \log%285%29%3D1&a=*FunClash.log-_*Log10-
well copy and paste it
click on "approximate form" and you will see the decimal solution about \(2.5107\)
oh yeah, i gots it. I think it is asking for a decimal. You are a life saver!
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