What is expand x(sin(u)+ucos(u))+y(cos(u)-usin(u))+z ?

The solution to expand x(sin(u)+ucos(u))+y(cos(u)-usin(u))+z is xsin(u)+xucos(u)+ycos(u)-uysin(u)+z

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expand x(sin(u)+ucos(u))+y(cos(u)-usin(u))+z

expand

x (sin (u) + u cos (u)) + y (cos (u) - u sin (u)) + z

x sin (u) + xu cos (u) + y cos (u) - u y sin (u) + z

Solution steps

x (sin (u) + u cos (u)) + y (cos (u) - u sin (u)) + z

Expand

x (sin (u) + u cos (u)) : x sin (u) + xu cos (u)

= x sin (u) + xu cos (u) + y (cos (u) - u sin (u)) + z

Expand

y (cos (u) - u sin (u)) : y cos (u) - u y sin (u)

= x sin (u) + xu cos (u) + y cos (u) - u y sin (u) + z

\frac{ab ( a - b ) ^{2}}{a + b}

3 t (x) x^{^{''}} + 2 (t (x) - 3) x^{^{'}} - 2 x

e^{jπ (1 - 2 n)}

- \frac{5 ( x + 16 )}{2}

(x - \frac{b}{3 a})^{3}

What is expand x(sin(u)+ucos(u))+y(cos(u)-usin(u))+z ?
The solution to expand x(sin(u)+ucos(u))+y(cos(u)-usin(u))+z is xsin(u)+xucos(u)+ycos(u)-uysin(u)+z