y=exp(-x^2)*integral((exp(x^2))*((2x^3)-(2x)))

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Solution for y=exp(-x^2)*integral((exp(x^2))*((2x^3)-(2x))) equation: 


Simplifying
y = exp(-1x2) * integral((exp(x2))((2x3) + -1(2x)))

Remove parenthesis around (-1x2)
y = epx * -1x2 * integral((exp(x2))((2x3) + -1(2x)))

Multiply epx * x2
y = epx * -1x2 * aegilnrt((epx3)((2x3) + -1(2x)))

Remove parenthesis around (2x)
y = epx * -1x2 * aegilnrt(epx3((2x3) + -1 * 2x))

Multiply -1 * 2
y = epx * -1x2 * aegilnrt(epx3((2x3) + -2x))

Reorder the terms:
y = epx * -1x2 * aegilnrt(epx3(-2x + (2x3)))
y = epx * -1x2 * aegilnrt((-2x * epx3 + (2x3) * epx3))
y = epx * -1x2 * aegilnrt((-2epx4 + 2epx6))

Reorder the terms for easier multiplication:
y = -1epx * x2 * aegilnrt(-2epx4 + 2epx6)

Multiply epx * x2
y = -1epx3 * aegilnrt(-2epx4 + 2epx6)

Multiply epx3 * aegilnrt
y = -1ae2gilnprtx3(-2epx4 + 2epx6)
y = (-2epx4 * -1ae2gilnprtx3 + 2epx6 * -1ae2gilnprtx3)
y = (2ae3gilnp2rtx7 + -2ae3gilnp2rtx9)

Solving
y = 2ae3gilnp2rtx7 + -2ae3gilnp2rtx9

Solving for variable 'y'.

Move all terms containing y to the left, all other terms to the right.

Simplifying
y = 2ae3gilnp2rtx7 + -2ae3gilnp2rtx9

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