Тригонометричні рівняння

1

π/4+πn

π/4

π/2+πn

x=1

x=π/2+πn

x=πn, n∊ℤ

x=0

x=±π/3,n∈Z

x=±π/3+2πn,n∈Z

x=π/3+2πn,n∈Z

x=±π/3+πn, n∈Z

x=±π/4+πn,n∈Z

x=π/4+2πn,n∈Z

x=π/4+πn,n∈Z

x=π/4-πn,n∈Z

x=π/3+(-1)ⁿ⁺¹π/6+πn,n∈Z

x=π/3+(-1)ⁿπ/6+πn,n∈Z

x=π/3+(-1)ⁿ⁺¹π/6+2πn,n∈Z

x=2π/3+(-1)ⁿ⁺¹π/6+πn,n∈Z

x=π/12+πn,n∈Z

x=±π/12+2πn,n∈Z

x=±π/12+πn,n∈Z

x=±π/6+πn,n∈Z

x=(-1)ⁿ⁺¹π/12+πn/2,n∈Z

x=(-1)ⁿπ/12+πn/2,n∈Z

x=(-1)ⁿπ/6+πn/2,n∈Z

x=(-1)ⁿ⁺¹π/12+πn,n∈Z

x=(-1)ⁿπ/12+πn,n∈Z;

x=(-1)^karcsin1/3+πk,k∈Z

x=(-1)ⁿπ/6+πn,n∈Z;

x=(-1)^karcsin1/3+πk,k∈Z

x=(-1)ⁿ⁺¹π/6+πn,n∈Z;

x=(-1)^k+1arcsin1/3+πk,k∈Z

x=(-1)ⁿπ/6+2πn,n∈Z;

x=(-1)^k+1arcsin1/3+2πk,k∈Z