We can start answering this having that a rectangle is a parallelogram. The diagonals of a parallelogram bisect each other. Therefore, we have that the sides Q to the point where the diagonals intersect each other of the rectangle is congruent to R to this point. Then, we have two congruent sides.
The angles opposite to these sides are congruent too. They have the same measure. Since we have a triangle, and the sum of the internal angles of a triangle is equal to 180, we can say that:

Then, we have:

Subtracting 50 from both sides of the equation, and then dividing this equation by 2, we have:


Therefore, the measure of angle 2 (m<2) is equal to 65 (degrees) (last option).