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Mathematics
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Topic: Base e and Natural Logarithms Directions: Solve each equation or inequality round to nearest ten thousandth Problem: e^5x+4>34
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have you covered logarithms yet?
@jdoe0001 Yes its the end of the year and she wants us to refresh our memory so I need to see the steps
\(\bf e^{5x}+4>34\quad ?\)
or is it \(\bf e^{5x+4}>34\quad ?\)
@jdoe0001 Your first guess
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Subtract 4 from both sides and get \[e ^{5x}>30\]Now take the natural log (ln) of both sides. The natural log of \[e ^{5x}\], that is, ln(e^5x) is just 5x. So 5x > 3.4012 (that's what you get when you take the ln(30)). Now divide both sides by 5. So x = .680
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