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Solve for y (complex solution)
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2\times 4^{x^{x}}y=1
The equation is in standard form.
\frac{2\times 4^{x^{x}}y}{2\times 4^{x^{x}}}=\frac{1}{2\times 4^{x^{x}}}
Divide both sides by 2\times 4^{x^{x}}.
y=\frac{1}{2\times 4^{x^{x}}}
Dividing by 2\times 4^{x^{x}} undoes the multiplication by 2\times 4^{x^{x}}.
y=2^{-2x^{x}-1}
Divide 1 by 2\times 4^{x^{x}}.
2\times 4^{x^{x}}y=1
The equation is in standard form.
\frac{2\times 4^{x^{x}}y}{2\times 4^{x^{x}}}=\frac{1}{2\times 4^{x^{x}}}
Divide both sides by 2\times 4^{x^{x}}.
y=\frac{1}{2\times 4^{x^{x}}}
Dividing by 2\times 4^{x^{x}} undoes the multiplication by 2\times 4^{x^{x}}.
y=2^{-2x^{x}-1}
Divide 1 by 2\times 4^{x^{x}}.