Question #90293
Cos3© is equivalent to
1
Expert's answer
2019-05-27T13:12:24-0400
Cos(3x)=Cos(2x+x)==Cos(2x)Cos(x)Sin(2x)Sin(x)==(Cos2(x)Sin2(x))Cos(x)2Sin(x)Cos(x)Sin(x)==Cos3(x)3Sin2(x)Cos(x)==Cos3(x)3(1Cos2(x))Cos(x)==4Cos3(x)3Cos(x)Cos(3x)=Cos(2x+x)=\\ =Cos(2x)Cos(x)-Sin(2x)Sin(x)=\\ =(Cos^2(x)-Sin^2(x))Cos(x)-2Sin(x)Cos(x)Sin(x)=\\ =Cos^3(x)-3Sin^2(x)Cos(x)=\\ =Cos^3(x)-3(1-Cos^2(x))Cos(x)=\\ =4Cos^3(x)-3Cos(x)


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