#Number of solutions
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This can't be solved analytically.
Though, as f''(x) = 2 + (ln(2))^2 2^x is always positive, this means that the function is everywhere convex down.
Moreover, as f(-2) > 0, f(-1) < 0 and f(0) > 0, this means there are two roots: one between -2 and -1 and another between -1 and 0.
You can find them with the numerical method of your choice.
it has no real solutions
What? No, it has two.
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