What is join s^3sin(2t+7/8)+3sin(2t-7/8) ?

The solution to join s^3sin(2t+7/8)+3sin(2t-7/8) is s^3sin((16t+7)/8)+3sin((16t-7)/8)

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join s^3sin(2t+7/8)+3sin(2t-7/8)

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s^{3} sin (2 t + \frac{7}{8}) + 3 sin (2 t - \frac{7}{8})

s^{3} sin (\frac{16 t + 7}{8}) + 3 sin (\frac{16 t - 7}{8})

Solution steps

s^{3} sin (2 t + \frac{7}{8}) + 3 sin (2 t - \frac{7}{8})

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2 t + \frac{7}{8} : \frac{16 t + 7}{8}

= s^{3} sin (\frac{16 t + 7}{8}) + 3 sin (2 t - \frac{7}{8})

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2 t - \frac{7}{8} : \frac{16 t - 7}{8}

= s^{3} sin (\frac{16 t + 7}{8}) + 3 sin (\frac{16 t - 7}{8})

a^{6} b^{3} - 1

5 x - x y + 15 - 3 y

y^{2} + 9 x y

\frac{1}{( x - 3 )} + \frac{1}{x} - 9

5 - 5 x^{5} + 5

What is join s^3sin(2t+7/8)+3sin(2t-7/8) ?
The solution to join s^3sin(2t+7/8)+3sin(2t-7/8) is s^3sin((16t+7)/8)+3sin((16t-7)/8)