Identify the linear pair of angles in the above problem.
x and y
∠AOX and ∠BOX
∠AOX and ∠AOY
All of the above
Hence, all the pairs given are linear pairs. In this case, the value of y would be 180∘ - 40∘ = 140∘.
Let be two rays and let be a ray between and such that ∠AOX > ∠XOB.
Let be the bisector of ∠AOB. Prove that ∠AOX − ∠XOB = 2∠COX.