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4•e^x=17
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divide by 4 on both sides hit both sides with a natural long.
What is natural long
it is the \(\Large\color{black}{\ln}\) . have you seen that thing before?
But how do you do e
Do you know that \(\Large\color{black}{\log_aa=1}\)? the \(\Large\color{black}{\ln}\) is same as, \(\Large\color{black}{\log_e}\) And when you divide by 4 on both sides, which gets you ^x=17/4 you hit both sides with ln, like this, \(\Large\color{black}{\ln (e^x)=\ln(17/4)}\) then apply the rule, \(\Large\color{black}{\ln (a^b)=b \ln(a)}\) and refer back to the first rule I posted.
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I got 3.7
that is not a correct solution for x.
can you show me what you have done, please?
How do I send picture
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