Solve 241s+x*x_{2}+1325=4425

$$241 s + x \times x _ { 2 } + 1325 = 4425$$

Solve for x (complex solution)

$$\left\{\begin{matrix}x=-\frac{241s-3100}{x_{2}}\text{, }&x_{2}\neq 0\\x\in \mathrm{C}\text{, }&s=\frac{3100}{241}\text{ and }x_{2}=0\end{matrix}\right.$$

Steps for Solving Linear Equation

Subtract 241s from both sides.

$$xx_{2}+1325=4425-241s$$

Subtract 1325 from both sides.

$$xx_{2}=4425-241s-1325$$

Subtract 1325 from 4425 to get 3100.

$$xx_{2}=3100-241s$$

The equation is in standard form.

$$x_{2}x=3100-241s$$

Divide both sides by x_{2}.

$$\frac{x_{2}x}{x_{2}}=\frac{3100-241s}{x_{2}}$$

Dividing by x_{2} undoes the multiplication by x_{2}.

$$x=\frac{3100-241s}{x_{2}}$$

Solve for s

$$s=\frac{3100-xx_{2}}{241}$$

Steps for Solving Linear Equation

Subtract xx_{2} from both sides.

$$241s+1325=4425-xx_{2}$$

Subtract 1325 from both sides.

$$241s=4425-xx_{2}-1325$$

Subtract 1325 from 4425 to get 3100.

$$241s=3100-xx_{2}$$

Divide both sides by 241.

$$\frac{241s}{241}=\frac{3100-xx_{2}}{241}$$

Dividing by 241 undoes the multiplication by 241.

$$s=\frac{3100-xx_{2}}{241}$$

Solve for x

$$\left\{\begin{matrix}x=-\frac{241s-3100}{x_{2}}\text{, }&x_{2}\neq 0\\x\in \mathrm{R}\text{, }&s=\frac{3100}{241}\text{ and }x_{2}=0\end{matrix}\right.$$

Steps for Solving Linear Equation

Subtract 241s from both sides.

$$xx_{2}+1325=4425-241s$$

Subtract 1325 from both sides.

$$xx_{2}=4425-241s-1325$$

Subtract 1325 from 4425 to get 3100.

$$xx_{2}=3100-241s$$

The equation is in standard form.

$$x_{2}x=3100-241s$$

Divide both sides by x_{2}.

$$\frac{x_{2}x}{x_{2}}=\frac{3100-241s}{x_{2}}$$

Dividing by x_{2} undoes the multiplication by x_{2}.

$$x=\frac{3100-241s}{x_{2}}$$