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Find the exact value of the expension. sin(7pi/24)cos (pi/8)-cos(7pi/24)sin(pi/8) A)(squareroot2)/2 B)1 C)1/2 D)(squareroot3)/2 @ganeshie8
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hint : sin(A-B)
\[\sin (A-B) = \sin A \cos B - \cos A \sin B\]
you need to apply it in reverse..
???????
\[\sin(7\pi/24)\cos (\pi/8)-\cos(7\pi/24)\sin(\pi/8) = \sin (7\pi/24 - \pi/8 ) \]
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simplify
\[\sin(7\pi/24)\cos (\pi/8)-\cos(7\pi/24)\sin(\pi/8) = \sin (7\pi/24 - \pi/8 ) \\ = \sin (4 \pi/24) = \sin (\pi / 6) = ?\]
1/2
\(\large \color{red}{\checkmark }\)
is that the answer
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ok 2 more and we are done thank you so much
np :)
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