Final answer:
The ratio of the central angle to the entire circle measure is 1:2. The area of the sector is equal to the area of the entire circle.
Step-by-step explanation:
The ratio of the measure of the central angle MNL to the entire circle measure is 1:2. This is because the measure of the central angle is given as π radians, which is half the measure of the entire circle, which is 2π radians.
The area of the entire circle is given as π units², and the area of the sector (or the sector is the region enclosed by the central angle MNL in the circle) is also given as π units². This means that the sector occupies the entire area of the circle.