In the image, there is a triangle with angles labeled. One of the angles is $32^\circ$ (likely at the top), and we also have the angle $x$ at the bottom right. The angle $y$ is at the left.

To solve for $x$ and $y$, we need to use the angle sum property of a triangle, which states that the sum of all interior angles in a triangle is always $180^\circ$.

Given the information:

• One angle is $32^\circ$.
• The angle at the bottom right is labeled $x$.
• The angle at the left is labeled $y$.

We can set up the equation: $32^\circ + x + y = 180^\circ$

If you have any more information about the specific angles or relationships between the angles (for example, if there is a specific angle relationship like complementary or supplementary angles), we can solve it more specifically. Otherwise, this is the equation to work with.

Would you like me to explain how to proceed with any specific angle, or do you have more details?