What is expand (x+1,y-zsin(z^2),z+ysin(z^2))*x ?

The solution to expand (x+1,y-zsin(z^2),z+ysin(z^2))*x is xx+1*x,y-xzsin(z^2),z+xysin(z^2)

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expand (x+1,y-zsin(z^2),z+ysin(z^2))*x

expand

(x + 1, y - z sin (z^{2}), z + y sin (z^{2})) \cdot x

xx + 1 \cdot x, y - x z sin (z^{2}), z + x y sin (z^{2})

Solution steps

(x + 1, y - z sin (z^{2}), z + y sin (z^{2})) x

= x (x + 1, y -, zz sin (z^{2}) + y sin (z^{2}))

Distribute parentheses

= xx + x \cdot 1, y + x (- z sin (z^{2}), z) + x y sin (z^{2})

Apply minus-plus rules

+ (- a) = - a

= xx + 1 \cdot x, y - x z sin (z^{2}), z + x y sin (z^{2})

\frac{s - 5}{( s - 6 ) ( s ^{2} - 8 s + 16 )}

1 \cdot (x + λ y + z = λ)

- \frac{4}{( x + 1 ) ( x + 2 ) ( x - 1 )}

\frac{2 - x}{x ^{3} ( x - 3 )}

\frac{2}{( 4 x + 3 ) ( 4 x - 1 )}

What is expand (x+1,y-zsin(z^2),z+ysin(z^2))*x ?
The solution to expand (x+1,y-zsin(z^2),z+ysin(z^2))*x is xx+1*x,y-xzsin(z^2),z+xysin(z^2)