How does one solve $x = \sqrt[x]2$ for $x$? This can be otherwise stated as
$x = 2^{1/x}$
Raising both sides to the power of $x$:
$x^x = (2^{1/x})^x$
$x^x = 2$
But I don't know where I can go from here.
How does one solve $x = \sqrt[x]2$ for $x$? This can be otherwise stated as
$x = 2^{1/x}$
Raising both sides to the power of $x$:
$x^x = (2^{1/x})^x$
$x^x = 2$
But I don't know where I can go from here.
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