Answer:
The correct answers are A,C and D
Step-by-step explanation:
Given an angle θ, we call the reference angle for θ as '' θ ref ''.
Using the x-axis as our frame of reference, θ ref is always the smallest angle that you can make from the terminal side of an angle with the x-axis.
Let's note the quadrants of the IR2 as Q.
For an angle θ in QI, θ ref = θ
For an angle θ in QII, θ ref = π - θ
For an angle θ in QIII, θ ref = θ - π
For an angle θ in QIV, θ ref = 2π - θ
For A. 
This angle is in QII ⇒ θ ref = π - θ
θ ref = π -
= 
For B. 
This angle is equal to 
This angle is in QII ⇒ θ ref = π - θ
θ ref = π - π = 0
For C. 
This angle is equal to 
This angle is in QI ⇒ θ ref = θ = 
For D. 
This angle is equal to 
This angle is in QI ⇒ θ ref = θ = 
The correct answers are A,C and D.
Notice that in the angles bigger than 2π we subtract multiples of 2π to know in which quadrants are the angles.