Sin2x+cos2x=1
Tg(ά+β)=tgά+tgβ/1-tgάtgβ
Tg(ά-β)=tgά-tgβ/1+tgάtgβά
Cos(ά+β)=cosάcosβ-sinάsinβ
Cos(ά-β)=cosάcosβ+sinάsinβ
Sin(ά+β)=sinάcosβ-sinβcosά
Sin(ά-β)=sinάcosβ+sinβcosά
Sin2x=2sinxcosx
Cos2x=cos2x-sin2x=2cos2x-1=1-2sin2x
Tg2x=2tgx/1-tg2x
Cos2x/2=1+cosx/2
Sin2x/2=1-cosx/2
Tgx/2=sinx/1+cosx=1-cosx/sinx
Ctgx/2=1+cosx/sinx=sinx/1-cosx
Sinx=2tgx/2 /1+tg2x/2
Cosx=1-tg2x/2/1+tg2x/2
Sin a +sin b=2sin a+b/2 *cos a-b/2
Sin a cosb=sin(a+b)+sin(a-b)/2
Sin(a+b) +sin(a-b)=2sinacosb
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