value of (sin24°+cos6°)
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Answer:
We know that,
(1)sin(90∘−x)=sin(π2−x)=cosx
(2)cos(90∘−x)=cos(π2−x)=sinx
(3)sinAcosB−cosAsinB=sin(A−B)
We take,
X=sin24°cos6°−sin6°sin66°sin21°cos39°−cos51°sin69°
using:(1)and(2)
sin66∘=sin(90∘−24∘)=cos24∘
cos51∘=cos(90∘−39∘)=sin39∘
sin69∘=sin(90∘−21
Explanation:
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