What is expand curl(x^2z,xy+yz,y^2z-xz^2) ?

The solution to expand curl(x^2z,xy+yz,y^2z-xz^2) is clurx^2z,xy+clurzy,zy^2-clurxz^2

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expand curl(x^2z,xy+yz,y^2z-xz^2)

expand

c u r l (x^{2} z, x y + yz, y^{2} z - x z^{2})

c l u r x^{2} z, x y + c l u rzy, z y^{2} - c l u r x z^{2}

Solution steps

c u r l (x^{2} z, x y + yz, y^{2} z - x z^{2})

= c l u r (, x^{2} x zy +, zz y^{2} y - x z^{2})

Distribute parentheses

= c u r l x^{2} z, x y + c u r l yz, y^{2} z + c u r l (- x z^{2})

Apply minus-plus rules

+ (- a) = - a

= c l u r x^{2} z, x y + c l u rzy, z y^{2} - c l u r x z^{2}

\frac{- ( \frac{0.235}{n} ) ^{n} + ( \frac{0.0523}{n} ) ^{n}}{n}

a (- 3, - 4)

\frac{e ^{x} ( x ^{2} - 2 ( x - 1 ) )}{x ^{3}}

A (1, 2) B (4, - 3)

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

What is expand curl(x^2z,xy+yz,y^2z-xz^2) ?
The solution to expand curl(x^2z,xy+yz,y^2z-xz^2) is clurx^2z,xy+clurzy,zy^2-clurxz^2