Solve a0=2k-2/k

$$a 0 = \frac { 2 k - 2 } { k }$$

Solve for k

$$k=-\frac{2}{a_{0}-2}$$

$$a_{0}\neq 2$$

Steps for Solving Linear Equation

Variable k cannot be equal to 0 since division by zero is not defined. Multiply both sides of the equation by k.

$$a_{0}k=2k-2$$

Subtract 2k from both sides.

$$a_{0}k-2k=-2$$

Combine all terms containing k.

$$\left(a_{0}-2\right)k=-2$$

Divide both sides by a_{0}-2.

$$\frac{\left(a_{0}-2\right)k}{a_{0}-2}=-\frac{2}{a_{0}-2}$$

Dividing by a_{0}-2 undoes the multiplication by a_{0}-2.

$$k=-\frac{2}{a_{0}-2}$$

Variable k cannot be equal to 0.

$$k=-\frac{2}{a_{0}-2}\text{, }k\neq 0$$

Solve for a_0

$$a_{0}=2-\frac{2}{k}$$

$$k\neq 0$$