cossinx=12then xmust lie in the interval :
π4,π2
−π4,0
π,3π2
π2,π
cossinx=12=cosπ4⇒sinx=2nπ±π4, n∈Ι⇒sinx=±π4 ∵-1≤sinx≤1∴x∈π4,π2, π2,π and π,3π2