if x= cos1 ,y=cos2,z=cos3 then the descending order is
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☯️z=x+y
cos2x+cos2y+cos2z−2cosx.cosy.cosz
=cos2x+cos2y+cos2(x+y)−2cosx.cosy.cos(x+y)
=cos2x+cos2y+(cosxcosy−sinxsiny)2−2cosxcosy[cosxcosy−sinxsiny]
=cos2x+cos2y+cos2xcos2y+sin2xsin2y−2cosxcosysinxsiny−2cos2xcos2y+2cosxcosysinxsiny
=cos2x+cos2y−cos2xcos2y+sin2xsin2y
=cos2x+cos
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