Solve for y (complex solution)
y=\frac{\sin(x^{x})}{x}
x\neq 0
Solve for y
y=\frac{\sin(x^{x})}{x}
\left(x<0\text{ and }Denominator(x)\text{bmod}2=1\right)\text{ or }x>0
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\sin(x^{x})=yx
Multiply both sides of the equation by x.
yx=\sin(x^{x})
Swap sides so that all variable terms are on the left hand side.
xy=\sin(x^{x})
The equation is in standard form.
\frac{xy}{x}=\frac{\sin(x^{x})}{x}
Divide both sides by x.
y=\frac{\sin(x^{x})}{x}
Dividing by x undoes the multiplication by x.
\sin(x^{x})=yx
Multiply both sides of the equation by x.
yx=\sin(x^{x})
Swap sides so that all variable terms are on the left hand side.
xy=\sin(x^{x})
The equation is in standard form.
\frac{xy}{x}=\frac{\sin(x^{x})}{x}
Divide both sides by x.
y=\frac{\sin(x^{x})}{x}
Dividing by x undoes the multiplication by x.
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