2sin(x-π/3)=√2sin(x-π/3)=√2/2x-π/3=(-1)^n *arcsin(√2/2)+πn, n∈Zx-π/3=(-1)^n *(π/4)+πn, n∈Z
x=(-1)^n*(π/4)+π/3+πn, n∈Zcos(3x-π)=-1/2cos(-(π-3x))=-1/2cos(π-3x)=-1/2 [cos(-α)=cosα, четная]-cos3x=-1/2, cos3x=1/23x=+-arccos(1/2)+2πn, n∈Z3x=+-π/3+2πn, n∈Z |:3
x=+-π/9+(2/3)*πn, n∈Z2sin(2π-(2/3)x)=-√2sin(2π-(2/3)x)=-√2/2-sin((2/3)x)=-√2/2, sin((2/3)x)=√2/2(2/3)x=(-1)^n *arcsin(√2/2)+πn, n∈Z(2/3)x=(-1)^n *(π/4)+πn, n∈Z |:2/3
x=(-1)^n *(π/6)+(3/2)πn, n∈Z