find the value of cos theta cos(90-theta )-sin theta sin (90-theta)ans 0
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Answered by
35
Using identities cos(90-x) = sinx and sin(90-x) = cosx
cosx.cos(90-x) - sinx.sin(90-x)
= cosxsinx - sinxcosx
= 0
cosx.cos(90-x) - sinx.sin(90-x)
= cosxsinx - sinxcosx
= 0
Answered by
13
cosβ*cos(90-β)-sinβsin(90-β)=0
we know that
cos(90-β)=sinβ and sin(90-β)=cosβ
therefore,
cosβ*cos(90-β)-sinβ*sin(90-β)
= cosβ*sinβ-sinβ*cosβ
=0
hence proved
we know that
cos(90-β)=sinβ and sin(90-β)=cosβ
therefore,
cosβ*cos(90-β)-sinβ*sin(90-β)
= cosβ*sinβ-sinβ*cosβ
=0
hence proved
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