What is sin(5/6 pi+j^3) ?

The solution to sin(5/6 pi+j^3) is 1/2 cos(j^3)-(sqrt(3))/2 sin(j^3)

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simplify sin(5/6 pi+j^3)

simplify

sin (\frac{5}{6} π + j^{3})

\frac{1}{2} cos (j^{3}) - \frac{3}{2} sin (j^{3})

Solution steps

sin (\frac{5}{6} π + j^{3})

Rewrite using trig identities

= \frac{1}{2} cos (j^{3}) - \frac{3}{2} sin (j^{3})

cos (3 t - 3 π)

cos (- π - nπ)

s (\frac{4}{cos ( - 4 e ^{x} )}) m

- sin (x - π)

sin (x + 18 0^{\circ})

What is sin(5/6 pi+j^3) ?
The solution to sin(5/6 pi+j^3) is 1/2 cos(j^3)-(sqrt(3))/2 sin(j^3)