prove this identity
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Answer:
cos(theta)=cos(2*(theta/2))=2cos^2(theta/2)-1=cos^2(theta/2)-sin^2(theta/2)=1-2sin^2(theta/2).
From these: 2cos^2(theta/2)=1+cos(theta); cos^2(theta/2)=(1+cos(theta))/2; cos(theta/2)=sqrt((1+cos(theta))/2);
sin^2(theta/2)=(1-cos(theta))/2;
sin(theta)=sqrt((1-cos(theta))/2).
sin(theta/2)/cos(theta/2)=
tan(theta/2)=sqrt((1-cos(theta))/(1+cos(theta)))=
sqrt((1-cos^2(theta))/(1+cos(theta))^2)=
sqrt(sin^2(theta)/(1+cos(theta))^2)=sin(theta)/(1+cos(theta)).
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I can't see the image because photo is clear
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