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Prove :- sin(180-a)=sina cos(360-a)=cosa tan(180+a)=tana
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use sin(a-b) formula !
\[\large \bf \sin(a-b)=\sin{a}\cos{b}-\sin{b}\cos{a}\] Put a=180 and b=a
For sine check here: http://math.stackexchange.com/questions/569105/why-is-sinx-sin180-circ-x
For cos Since cos(a-b) = cosacosb + sinasinb Thus cos(360 - x) = cos360*cosx + sin360*sinx with cos360=1 and sin360=0, thus cos(360 - x) = cosx
understood jitesh ?
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yes i gt it but how can we gt the general expression for sine i.e; \[\LARGE{n \pi +(-1)^n \alpha}\]
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