In the image, the equation being solved is $ax + b = c$. The steps show solving for $x$.

Here are the steps outlined:

1. Start with the equation: $ax + b = c$

2. Subtract $b$ from both sides: $ax + b - b = c - b$ Simplifies to: $ax = c - b$

3. Divide both sides by $a$ (since $a \neq 0$): $x = \frac{c - b}{a}$

So, the final result is: $x = \frac{c - b}{a}$

Would you like a detailed explanation of any step? Here are 5 relative questions:

1. What happens if $a = 0$ in the equation $ax + b = c$?
2. How can this method be applied to more complex equations?
3. What is the meaning of isolating $x$ in an equation?
4. Can you solve this same equation using a graph?
5. What happens to the solution if $b = 0$?

Tip: Always check that division by a variable does not involve zero, as it leads to undefined results.