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The solution to the equation e^x = 10 is x = ln(10).
To solve this equation, we need to take the natural logarithm of both sides. Recall that the natural logarithm is the inverse of the exponential function e^x, so ln(e^x) = x. Applying this to our equation, we get:
ln(e^x) = ln(10)
x = ln(10)
Therefore, the solution to the equation e^x = 10 is x = ln(10). This is an exact solution, and we can use a calculator to approximate it to any desired degree of accuracy.
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