TO FIND X
We can use the Cosine Trig Ratio to evaluate the value of x given to be:

From the triangle, we have the following parameters:

Therefore, the angle can be calculated as follows:

To the nearest whole number, the value of x is 44 degrees.
TO FIND Y
The value of y can be calculated using the sum of angles in a triangle, give =n to 180 degrees.
Therefore, the missing angle can be calculated to be:

The value of y is 46 degrees.