Mz=o(3x-1)(3-x)+4x^2+19

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Solution for Mz=o(3x-1)(3-x)+4x^2+19 equation: 


Simplifying
Mz = o(3x + -1)(3 + -1x) + 4x2 + 19

Reorder the terms:
zM = o(-1 + 3x)(3 + -1x) + 4x2 + 19

Multiply (-1 + 3x) * (3 + -1x)
zM = o(-1(3 + -1x) + 3x * (3 + -1x)) + 4x2 + 19
zM = o((3 * -1 + -1x * -1) + 3x * (3 + -1x)) + 4x2 + 19
zM = o((-3 + 1x) + 3x * (3 + -1x)) + 4x2 + 19
zM = o(-3 + 1x + (3 * 3x + -1x * 3x)) + 4x2 + 19
zM = o(-3 + 1x + (9x + -3x2)) + 4x2 + 19

Combine like terms: 1x + 9x = 10x
zM = o(-3 + 10x + -3x2) + 4x2 + 19
zM = (-3 * o + 10x * o + -3x2 * o) + 4x2 + 19
zM = (-3o + 10ox + -3ox2) + 4x2 + 19

Reorder the terms:
zM = 19 + -3o + 10ox + -3ox2 + 4x2

Solving
zM = 19 + -3o + 10ox + -3ox2 + 4x2

Solving for variable 'z'.

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

Divide each side by 'M'.
z = 19M-1 + -3oM-1 + 10oxM-1 + -3ox2M-1 + 4x2M-1

Simplifying
z = 19M-1 + -3oM-1 + 10oxM-1 + -3ox2M-1 + 4x2M-1

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