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Complete function table from the equation of cosine function:
h(x)=1+cosxh(x)=1+\cos xh(x)=1+cosx
1
2
3
f(x)=cosx.f(x)=\cos x.f(x)=cosx.
-1
0
f(x)=3cosxf(x)=3\cos xf(x)=3cosx
h(x)=cos2xh(x)=\cos2xh(x)=cos2x
g(x)=2cosxg(x)=2\cos xg(x)=2cosx
g(x)=cosxg(x)=\cos xg(x)=cosx
32\frac{\sqrt{3}}{2}23
g(x)=coscosxg(x)=\cos\cos xg(x)=coscosx
4
h(x)=cosxh(x)=\cos xh(x)=cosx
12\frac{1}{\sqrt{2}}21
f(x)=2cosxf(x)=2\cos xf(x)=2cosx
complete function table from the equation of cosine function:
It is done.