The problem asks to solve the simultaneous equations $2 - 2y = x$ and $2y = 3x - 22$ using the given graph.

1. Problem Description

The problem asks to solve the simultaneous equations $2 - 2y = x$ and $2y = 3x - 22$ using the given graph.

2. Solution Steps

First, we observe the graph. The two lines intersect at a point. We can read the coordinates of this intersection point directly from the graph.

The intersection point appears to be approximately at $(x, y) = (6, -2)$.

Let's verify this solution algebraically.

We have the two equations:

$2 - 2y = x$ (1)

$2y = 3x - 22$ (2)

From (1), we can express $x$ in terms of $y$:

$x = 2 - 2y$ (3)

Substitute (3) into (2):

$2y = 3(2 - 2y) - 22$

$2y = 6 - 6y - 22$

$2y = -16 - 6y$

$8y = -16$

$y = -2$

Now, substitute $y = -2$ into (3):

$x = 2 - 2(-2) = 2 + 4 = 6$

So, the solution is $x = 6$ and $y = -2$.

3. Final Answer

x = 6

y = -2