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sin(π+α)=\sin\left(\pi+\alpha\right)=sin(π+α)=
sinα\sin\alphasinα
−sinα-\sin\alpha−sinα
−cosα-\cos\alpha−cosα
cosα\cos\alphacosα
Cos(2π−α)=Cos(2\pi-\alpha)=Cos(2π−α)=
tg(π+α)=tg\left(\pi+\alpha\right)=tg(π+α)=
tg αtg\ \alphatg α
−tg α-tg\ \alpha−tg α
ctgα\operatorname{ctg}\alphactgα
−ctgα-\operatorname{ctg}\alpha−ctgα
ctg(π2+α)=\operatorname{ctg}\left(\frac{\pi}{2}+\alpha\right)=ctg(2π+α)=
cos(−α+3π2)=\cos\left(-\alpha+\frac{3\pi}{2}\right)=cos(−α+23π)=
Вычислите sin135°\sin135\degreesin135°
22\frac{\sqrt{2}}{2}22
−22-\frac{\sqrt{2}}{2}−22
111
−1-1−1
tg 5π6tg\ \frac{5\pi}{6}tg 65π
Вычислите
−3-\sqrt{3}−3
3\sqrt{3}3
−33-\frac{\sqrt{3}}{3}−33
33\frac{\sqrt{3}}{3}33
Упростите выражение sin(π+α)cos(π2−α)−cos2(−α)Упростите\ выражение\ \sin\left(\pi+\alpha\right)\cos\left(\frac{\pi}{2}-\alpha\right)-\cos^2\left(-\alpha\right)Упростите выражение sin(π+α)cos(2π−α)−cos2(−α)
sin2α−cos2α\sin^2\alpha-\cos^2\alphasin2α−cos2α
cos2α\cos2\alphacos2α
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