Let's solve the equations from the images you uploaded. I will first extract and solve the equations from both images.

Image 1: Solving for $x$

1. $x - y = w$

   • Solving for $x$: $x = y + w$

2. $\frac{x}{v - w} = y$

   • Solving for $x$: $x = y(v - w)$

3. $x + 6y = 3v$

   • Solving for $x$: $x = 3v - 6y$

4. $\frac{v}{9x} = \frac{w}{y}$

   • Solving for $x$: $x = \frac{9vy}{w}$

5. $x + v = w$

   • Solving for $x$: $x = w - v$

6. $vx - w = 2$

   • Solving for $x$: $x = \frac{w + 2}{v}$

7. $3v + x = w$

   • Solving for $x$: $x = w - 3v$

8. $6w + vx = y$

   • Solving for $x$: $x = \frac{y - 6w}{v}$

Image 2: Solving for $x$

1. $a(x + b) = c$

   • Solving for $x$: $x = \frac{c}{a} - b$

2. $2(x + a) = b$

   • Solving for $x$: $x = \frac{b}{2} - a$

3. $a(x - 2) = b$

   • Solving for $x$: $x = \frac{b}{a} + 2$

4. $c(9 + x) = 6$

   • Solving for $x$: $x = \frac{6}{c} - 9$

Would you like more details on any specific steps or solutions?

Related Questions:

1. How can I simplify more complex equations with multiple variables?
2. What happens when there are no real solutions to an equation?
3. Can you solve equations involving exponents for $x$?
4. How do you isolate $x$ in an equation with a fraction?
5. What if $x$ appears in the denominator? How can I solve for it?

Tip: Always try to move all terms involving $x$ to one side of the equation and constants to the other to simplify the solving process!