Angle Transversals

In the figure below, line $l$ is parallel to line $m$, and line $t$ is a transversal. If the measure of angle 1 is $65^\circ$, what is the measure of angle 2?

If two parallel lines are cut by a transversal, and the measure of one of the alternate interior angles is $50^\circ$, what is the measure of the corresponding angle?

In the diagram, lines $a$ and $b$ are parallel, and line $c$ is a transversal. If the measure of angle 3 is $120^\circ$, what is the measure of angle 4?

If angle 5 and angle 6 are corresponding angles formed by a transversal crossing two parallel lines, and angle 5 measures $75^\circ$, what is the measure of angle 6?

In a transversal scenario, if angle 7 measures $40^\circ$ and is an exterior angle, what is the measure of the interior angle on the same side of the transversal?

If angle 8 measures $x + 20^\circ$ and angle 9 measures $3x - 40^\circ$, and angles 8 and 9 are alternate interior angles, what is the value of $x$?

If angle 10 is supplementary to angle 11 and angle 11 measures $35^\circ$, what is the measure of angle 10?

If line $p$ is parallel to line $q$ and line $r$ is a transversal that creates angles measuring $65^\circ$ and $x$ on the same side, what is the measure of angle $x$?

If angle 12 measures $3y + 15^\circ$ and angle 13 measures $5y - 5^\circ$, and they are vertical angles, what is the value of $y$?

In a transversal configuration, if angle 14 measures $2x + 10^\circ$ and angle 15 measures $x + 50^\circ$, and they are corresponding angles, what is the value of $x$?