Answer:
x ∈ {-0.465, 1.014}
Explanation:
The equation can be cast in the form f(x) = 0, and solved easily using a graphing calculator. That shows x ≈ -0.465 and x ≈ 1.014. The same calculator can iterate the roots to full calculator precision.
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The equation can be made a quadratic by the substitution ...
z = e^(2x)
Then we have ...
