I know that:

How do I know that? Well, according to the Alternate Interior Angles Theorem, I know that 2x+12 could also go right above 3x+23.
If that is the case, then they would both equal 180° because they would both sit on a straight line. Let's solve:



Now we know what x is equal to. Let's solve for y. I know that:

because they sit on a straight line. Since we have x, this is solvable. Let's plug in our x value and solve.




Your final answers would be:


If you need to find the angles, just plug in these numbers for the variables and solve.