如图,求解这两道题,高中数学必修4的内容,急求!!!
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f(x)=cos(x+Ø)(cos(x+Ø)-2cosØcosx)+(c0sØ)^2=cos(x+Ø)(cosØcosx-sinxsinØ-2cosØcosx)+(c0sØ)^2
=cos(x+Ø)(-cosØcosx-sinxsinØ)+(c0sØ)^2=(cosØcosx-sinxsinØ)(-cosØcosx-sinxsinØ)+(c0sØ)^2
=(sinxsinØ)^2-(cosØcosx)^2+(c0sØ)^2=(1-(c0sx)^2)(1-(c0sØ)^2)-(cosØcosx)^2+(c0sØ)^2
=1-(c0sx)^2-(c0sØ)^2+(cosØcosx)^2-(cosØcosx)^2+(c0sØ)^2=1-(c0sx)^2=(sinx)^2= (1-cos2x)/2.最大=(1+1)/2=1,最小=(1-1)/2=0.最小正周期=π
=cos(x+Ø)(-cosØcosx-sinxsinØ)+(c0sØ)^2=(cosØcosx-sinxsinØ)(-cosØcosx-sinxsinØ)+(c0sØ)^2
=(sinxsinØ)^2-(cosØcosx)^2+(c0sØ)^2=(1-(c0sx)^2)(1-(c0sØ)^2)-(cosØcosx)^2+(c0sØ)^2
=1-(c0sx)^2-(c0sØ)^2+(cosØcosx)^2-(cosØcosx)^2+(c0sØ)^2=1-(c0sx)^2=(sinx)^2= (1-cos2x)/2.最大=(1+1)/2=1,最小=(1-1)/2=0.最小正周期=π
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