The diagram shows the graphs of y=sin2xy=\sin2xy=sin2x and y=cos2xy=\cos2xy=cos2x for −π2<x<π2-\frac\pi2<x<\frac\pi2−2π<x<2π. Which one of the following is not true? Acos2x<sin2x<tanx\cos2x<\sin2x<\tan xcos2x<sin2x<tanx for some real number xxx with −π2<x<π2-\frac\pi2<x<\frac\pi2−2π<x<2πBcos2x<tanx<sin2x\cos2x<\tan x<\sin2xcos2x<tanx<sin2x for some real number xxx with −π2<x<π2-\frac\pi2<x<\frac\pi2−2π<x<2πCsin2x<cos2x<tanx\sin2x<\cos2x<\tan xsin2x<cos2x<tanx for some real number xxx with −π2<x<π2-\frac\pi2<x<\frac\pi2−2π<x<2πDsin2x<tanx<cos2x\sin2x<\tan x<\cos2xsin2x<tanx<cos2x for some real number xxx with −π2<x<π2-\frac\pi2<x<\frac\pi2−2π<x<2πEtanx<sin2x<cos2x\tan x<\sin2x<\cos2xtanx<sin2x<cos2x for some real number xxx with −π2<x<π2-\frac\pi2<x<\frac\pi2−2π<x<2πFtanx<cos2x<sin2x\tan x<\cos2x<\sin2xtanx<cos2x<sin2x for some real number xxx with −π2<x<π2-\frac\pi2<x<\frac\pi2−2π<x<2π