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use natural logarithms to solve the equation 6e^2x-9=23
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The answer to your problem expression as written is: \[x=\frac{16}{3 e^2} \]Perhaps there should have been a set of parentheses flanking the 2x.\[6 e{}^{\wedge}(2 x) - 9 = 23 \to 6 e^{2 x}-9=23\]
\[6 e^{2 x}-9=23\]Move -9 to the RHS, divide each side by 6 and then take the Log of each side. Can you finish the problem from that point?
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