Solve operatorname{lom}(x-pi/3)=-1

$$\operatorname { lom } ( x - \frac { \pi } { 3 } ) = - 1$$

Solve for l

$$l=-\frac{3}{mo\left(3x-\pi \right)}$$

$$x\neq \frac{\pi }{3}\text{ and }m\neq 0\text{ and }o\neq 0$$

Steps for Solving Linear Equation

Multiply both sides of the equation by 3.

$$3lom\left(x-\frac{\pi }{3}\right)=-3$$

Use the distributive property to multiply 3lom by x-\frac{\pi }{3}.

$$3lomx+3lom\left(-\frac{\pi }{3}\right)=-3$$

Express 3\left(-\frac{\pi }{3}\right) as a single fraction.

$$3lomx+\frac{-3\pi }{3}lom=-3$$

Cancel out 3 and 3.

$$3lomx-\pi lom=-3$$

Combine all terms containing l.

$$\left(3omx-\pi om\right)l=-3$$

The equation is in standard form.

$$\left(3mox-\pi mo\right)l=-3$$

Divide both sides by 3mox-mo\pi .

$$\frac{\left(3mox-\pi mo\right)l}{3mox-\pi mo}=-\frac{3}{3mox-\pi mo}$$

Dividing by 3mox-mo\pi undoes the multiplication by 3mox-mo\pi .

$$l=-\frac{3}{3mox-\pi mo}$$

Divide -3 by 3mox-mo\pi .

$$l=-\frac{3}{mo\left(3x-\pi \right)}$$

Solve for m

$$m=-\frac{3}{lo\left(3x-\pi \right)}$$

$$x\neq \frac{\pi }{3}\text{ and }o\neq 0\text{ and }l\neq 0$$

Steps for Solving Linear Equation

Multiply both sides of the equation by 3.

$$3lom\left(x-\frac{\pi }{3}\right)=-3$$

Use the distributive property to multiply 3lom by x-\frac{\pi }{3}.

$$3lomx+3lom\left(-\frac{\pi }{3}\right)=-3$$

Express 3\left(-\frac{\pi }{3}\right) as a single fraction.

$$3lomx+\frac{-3\pi }{3}lom=-3$$

Cancel out 3 and 3.

$$3lomx-\pi lom=-3$$

Combine all terms containing m.

$$\left(3lox-\pi lo\right)m=-3$$

Divide both sides by 3olx-ol\pi .

$$\frac{\left(3lox-\pi lo\right)m}{3lox-\pi lo}=-\frac{3}{3lox-\pi lo}$$

Dividing by 3olx-ol\pi undoes the multiplication by 3olx-ol\pi .

$$m=-\frac{3}{3lox-\pi lo}$$

Divide -3 by 3olx-ol\pi .

$$m=-\frac{3}{lo\left(3x-\pi \right)}$$