Solve (sinx)=co

$$( \sin x ) = c o$$

Solve for c (complex solution)

$$\left\{\begin{matrix}c=\frac{\sin(x)}{o}\text{, }&o\neq 0\\c\in \mathrm{C}\text{, }&\exists n_{1}\in \mathrm{Z}\text{ : }x=\pi n_{1}\text{ and }o=0\end{matrix}\right.$$

Steps for Solving Linear Equation

Swap sides so that all variable terms are on the left hand side.

$$co=\sin(x)$$

The equation is in standard form.

$$oc=\sin(x)$$

Divide both sides by o.

$$\frac{oc}{o}=\frac{\sin(x)}{o}$$

Dividing by o undoes the multiplication by o.

$$c=\frac{\sin(x)}{o}$$

Solve for o (complex solution)

$$\left\{\begin{matrix}o=\frac{\sin(x)}{c}\text{, }&c\neq 0\\o\in \mathrm{C}\text{, }&\exists n_{1}\in \mathrm{Z}\text{ : }x=\pi n_{1}\text{ and }c=0\end{matrix}\right.$$

Steps for Solving Linear Equation

Swap sides so that all variable terms are on the left hand side.

$$co=\sin(x)$$

Divide both sides by c.

$$\frac{co}{c}=\frac{\sin(x)}{c}$$

Dividing by c undoes the multiplication by c.

$$o=\frac{\sin(x)}{c}$$

Solve for c

$$\left\{\begin{matrix}c=\frac{\sin(x)}{o}\text{, }&o\neq 0\\c\in \mathrm{R}\text{, }&\exists n_{1}\in \mathrm{Z}\text{ : }x=\pi n_{1}\text{ and }o=0\end{matrix}\right.$$

Steps for Solving Linear Equation

Swap sides so that all variable terms are on the left hand side.

$$co=\sin(x)$$

The equation is in standard form.

$$oc=\sin(x)$$

Divide both sides by o.

$$\frac{oc}{o}=\frac{\sin(x)}{o}$$

Dividing by o undoes the multiplication by o.

$$c=\frac{\sin(x)}{o}$$

Solve for o

$$\left\{\begin{matrix}o=\frac{\sin(x)}{c}\text{, }&c\neq 0\\o\in \mathrm{R}\text{, }&\exists n_{1}\in \mathrm{Z}\text{ : }x=\pi n_{1}\text{ and }c=0\end{matrix}\right.$$

Steps for Solving Linear Equation

Swap sides so that all variable terms are on the left hand side.

$$co=\sin(x)$$

Divide both sides by c.

$$\frac{co}{c}=\frac{\sin(x)}{c}$$

Dividing by c undoes the multiplication by c.

$$o=\frac{\sin(x)}{c}$$