Choice C is correct. It’s given that the measure of angle R is
2π3 radians, and the measure of T
5π12 radians greater than the measure of angle R. Therefore, the measure of angle T is equal to

radians. Multiplying
2π3 by
44 to get a common denominator with
5π12yields
8π12. Therefore,

is equivalent to

Therefore, the measure of angle T is
13π12 radians. The measure of angle T , in degrees, can be found by multiplying its measure, in radians, by
180π. This yields

, which is equivalent to 195 degrees. Therefore, the measure of angle T is 19 degrees.
Choice A is incorrect. This is the number of degrees that the measure of angle T is greater than the measure of angle R. Choice B is incorrect. This is the measure of angle R , in degrees. Choice D is incorrect and may result from conceptual or calculation errors.