Solve for n (complex solution)
n=-\frac{-\sin(x)-1}{x}
\nexists n_{1}\in \mathrm{Z}\text{ : }x=2\pi n_{1}+\frac{3\pi }{2}\text{ and }x\neq 0
Solve for n
n=\frac{\sin(x)+1}{x}
\nexists n_{1}\in \mathrm{Z}\text{ : }x=2\pi n_{1}+\frac{3\pi }{2}\text{ and }x\neq 0
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xn=\sin(x)+1
Variable n cannot be equal to 0 since division by zero is not defined. Multiply both sides of the equation by n.
\frac{xn}{x}=\frac{\sin(x)+1}{x}
Divide both sides by x.
n=\frac{\sin(x)+1}{x}
Dividing by x undoes the multiplication by x.
n=\frac{\sin(x)+1}{x}\text{, }n\neq 0
Variable n cannot be equal to 0.
xn=\sin(x)+1
Variable n cannot be equal to 0 since division by zero is not defined. Multiply both sides of the equation by n.
\frac{xn}{x}=\frac{\sin(x)+1}{x}
Divide both sides by x.
n=\frac{\sin(x)+1}{x}
Dividing by x undoes the multiplication by x.
n=\frac{\sin(x)+1}{x}\text{, }n\neq 0
Variable n cannot be equal to 0.
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