What is expand (x+h)|x+h|-x|x| ?

The solution to expand (x+h)|x+h|-x|x| is x|x+h|+h|x+h|-x|x|

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expand (x+h)|x+h|-x|x|

expand

(x + h) ∣ x + h ∣ - x ∣ x ∣

x ∣ x + h ∣ + h ∣ x + h ∣ - x ∣ x ∣

Solution steps

(x + h) ∣ x + h ∣ - x ∣ x ∣

= ∣ x + h ∣ (x + h) - x ∣ x ∣

Expand

∣ x + h ∣ (x + h) : x ∣ x + h ∣ + h ∣ x + h ∣

= x ∣ x + h ∣ + h ∣ x + h ∣ - x ∣ x ∣

\frac{\partial}{\partial x} ((z) (e^{7 z} - x yz))

cos ((1 - t^{6}) \cdot (t^{4} - 2 t)^{2})

(2 x + 5) e^{(x)}

\frac{( p x ^{2} + r + b x ) ( - k - m x ^{2} - b x - r )}{r + b x}

\frac{4 x ^{3} + 9 x ^{2} - 17 x - 5}{( 2 x - 3 ) ( x ^{2} + 1 )}

What is expand (x+h)|x+h|-x|x| ?
The solution to expand (x+h)|x+h|-x|x| is x|x+h|+h|x+h|-x|x|