What is expand Derivate(2x^2-x) ?

The solution to expand Derivate(2x^2-x) is i(-e^2Dravtx+2e^2Dravtx^2)

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expand Derivate(2x^2-x)

expand

Der i v a t e (2 x^{2} - x)

i (- e^{2} Dr a v t x + 2 e^{2} Dr a v t x^{2})

Solution steps

Der i v a t e (2 x^{2} - x)

= e i eDr a v t (2 x^{2} - x)

Apply the distributive law:

a (b - c) = ab - a c

a = Der i v a t e, b = 2 x^{2}, c = x

= Der i v a t e 2 x^{2} - Der i v a t e x

= 2 e i eDr a v t x^{2} - e i eDr a v t x

Simplify

2 e i eDr a v t x^{2} - e i eDr a v t x : i (- e^{2} Dr a v t x + 2 e^{2} Dr a v t x^{2})

= i (- e^{2} Dr a v t x + 2 e^{2} Dr a v t x^{2})

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(1 + 2 x) e^{x}

What is expand Derivate(2x^2-x) ?
The solution to expand Derivate(2x^2-x) is i(-e^2Dravtx+2e^2Dravtx^2)