What is expand (x+2)'*(sqrt(x))-(x+2)*(sqrt(x))' ?

The solution to expand (x+2)'*(sqrt(x))-(x+2)*(sqrt(x))' is (x+2)'sqrt(x)-x(sqrt(x))'-2(sqrt(x))'

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expand (x+2)'(sqrt(x))-(x+2)(sqrt(x))'

expand

(x + 2)^{'} \cdot (x) - (x + 2) \cdot (x)^{'}

(x + 2)' x - x (x)' - 2 (x)'

Solution steps

(x + 2)^{'} (x) - (x + 2) (x)^{'}

= (x) (x + 2)^{^{'}} - (x + 2) (x)^{^{'}}

Expand

- (x)^{'} (x + 2) : - x (x)^{'} - 2 (x)^{'}

= (x + 2)^{'} (x) - x (x)^{'} - 2 (x)^{'}

Remove parentheses:

(a) = a

= (x + 2)^{^{'}} x - x (x)^{^{'}} - 2 (x)^{^{'}}

\frac{( k ^{2} + 3 k + 2 ) ^{2}}{4}

(x^{2} - 4 \circ x - 2) (x)

(- 5, - 5) y (- 10, 20)

2 x y (3 y - x - 1)^{2}

3!

What is expand (x+2)'*(sqrt(x))-(x+2)*(sqrt(x))' ?
The solution to expand (x+2)'*(sqrt(x))-(x+2)*(sqrt(x))' is (x+2)'sqrt(x)-x(sqrt(x))'-2(sqrt(x))'