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How to solve for sin(8pi/15)cos(pi/5)-cos(8pi/15)sin(pi/5) using values on the unit circle and not decimal values?
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\[ \sin(A-B) = \sin(A)\cos(B)-\cos(A)\sin(B) \]
\[ \sin(8\pi/15)\cos(\pi/5)-\cos(8\pi/15)\sin(\pi/5) = \sin(8\pi/15-\pi/5) = \\ \sin(8\pi/15-3\pi/15) = \sin((8\pi-3\pi)/15) = \sin(5\pi/15) = \sin(\pi/3) = \sqrt{3}/2 \]
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