91Ó°ÊÓ

We will start by writing down the first inequality. Choose an inequality such that it doesn't restrict the values of both variables in a specific direction. For this purpose, let's start with the inequality: \[x + y > 0\]

Let's choose the second inequality to be: \[ y < x + 4\] Combining these two inequalities, our system of inequalities will look like: \[ \begin{cases} x + y > 0 \\ y < x + 4 \end{cases} \]

Now, let's analyze the solution set for this system of inequalities. For the first inequality, \(x + y > 0\), we can see that when \(x\) or \(y\) becomes larger, the inequality still holds true. There is no upper bound for \(x\) or \(y\). As for the second inequality, \(y < x + 4\), we can notice that for any given value of \(x\), we can choose a value of \(y\) that is less than \(x + 4\) (e.g., \(y = x + 3\)). In a similar fashion, there is also no upper bound for \(x\), since the inequality doesn't restrict the values of \(x\) in any specific way. The combination of these inequalities forms a region in the xy-plane where the solution set is unbounded because there are no limitations on the variables in any specific direction.