What is expand (sin(2t)+1)*x(t-pi) ?

The solution to expand (sin(2t)+1)*x(t-pi) is txsin(2t)-pixsin(2t)+tx-pix

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expand (sin(2t)+1)*x(t-pi)

expand

(sin (2 t) + 1) \cdot x (t - π)

t x sin (2 t) - π x sin (2 t) + t x - π x

Solution steps

(sin (2 t) + 1) x (t - π)

= x (sin (2 t) + 1) (t - π)

Expand

(sin (2 t) + 1) (t - π) : t sin (2 t) - π sin (2 t) + t - π

= x (t sin (2 t) - π sin (2 t) + t - π)

Expand

x (t sin (2 t) - π sin (2 t) + t - π) : t x sin (2 t) - π x sin (2 t) + t x - π x

= t x sin (2 t) - π x sin (2 t) + t x - π x

(- 2 = 3 x^{2}) (12 x^{2} - 10 x + 6)

\frac{1}{s ^{2} ( s ^{2} + s + 1 )}

(1 - x^{2}) e^{x^{2}}

4 a^{2} + a^{2}

(- 17 y + 20, - 10 y - 1) (- 12 y - 17)

What is expand (sin(2t)+1)*x(t-pi) ?
The solution to expand (sin(2t)+1)*x(t-pi) is txsin(2t)-pixsin(2t)+tx-pix