What is expand e^{a^3}*(3a^2x-a^2) ?

The solution to expand e^{a^3}*(3a^2x-a^2) is 3a^2e^{a^3}x-a^2e^{a^3}

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expand e^{a^3}*(3a^2x-a^2)

expand

e^{a^{3}} \cdot (3 a^{2} x - a^{2})

3 a^{2} e^{a^{3}} x - a^{2} e^{a^{3}}

Solution steps

e^{a^{3}} (3 a^{2} x - a^{2})

Apply the distributive law:

a (b - c) = ab - a c

a = e^{a^{3}}, b = 3 a^{2} x, c = a^{2}

= e^{a^{3}} \cdot 3 a^{2} x - e^{a^{3}} a^{2}

= 3 a^{2} e^{a^{3}} x - a^{2} e^{a^{3}}

(a + b, 0) (a - b, 0)

\frac{1}{2 + x}

11 (16 x + 19 z = 31)

3 (x + \frac{1}{3} y = \frac{5}{3})

\frac{6}{3}

What is expand e^{a^3}*(3a^2x-a^2) ?
The solution to expand e^{a^3}*(3a^2x-a^2) is 3a^2e^{a^3}x-a^2e^{a^3}