e^2x= e((x+log5)/loge)-6
lol... don't you just love how they complicate the simple? ^_^
\[\Large e^{2x}= e^{\frac{x+\log 5}{\log e}}-6 \] Is this it?
yes!
Well this is a bit hard, isn't it? Perhaps we can use the change of base formula somewhere... do you know the change of base formula?
Also, are you sure it's not like THIS: \[\Large e^{2x}= e^{x + \frac{\log 5}{\log e}}-6\]
\[\frac{ 1 }{ \log_{b} a }\] right?
Maybe.. the TA posted the problems and then sent an email saying there was a typo.
Well, you better confirm, because this can be the difference between a simple or outrageously and impossibly complicated answer.
he takes forever to respond. I'll copy and paste his correction he sent.
You do that :)
the exponent should be x + log(5)/log(e), rather than x log(5)/log(e).<< this is what he emailed us.
Haha... my instincts serve me correctly, don't they? :P
here is the original email
yeah, so it really is \[\huge e^{2x}= e^{x+\frac{\log 5}{\log e}}-6\]
okay whew... I tried it on mathway the other way and it said no answer.. I was getting aggrivated.
so how do I even begin this problem.. I've looked through our book and haven't seen anything like it
hang on... lag
First, what is \[\Large \frac{\log 5}{\log e}\]
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