3z^3(z-1)+10z(z-1)+8(1-z)=0

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Solution for 3z^3(z-1)+10z(z-1)+8(1-z)=0 equation: 


Simplifying
3z3(z + -1) + 10z(z + -1) + 8(1 + -1z) = 0

Reorder the terms:
3z3(-1 + z) + 10z(z + -1) + 8(1 + -1z) = 0
(-1 * 3z3 + z * 3z3) + 10z(z + -1) + 8(1 + -1z) = 0
(-3z3 + 3z4) + 10z(z + -1) + 8(1 + -1z) = 0

Reorder the terms:
-3z3 + 3z4 + 10z(-1 + z) + 8(1 + -1z) = 0
-3z3 + 3z4 + (-1 * 10z + z * 10z) + 8(1 + -1z) = 0
-3z3 + 3z4 + (-10z + 10z2) + 8(1 + -1z) = 0
-3z3 + 3z4 + -10z + 10z2 + (1 * 8 + -1z * 8) = 0
-3z3 + 3z4 + -10z + 10z2 + (8 + -8z) = 0

Reorder the terms:
8 + -10z + -8z + 10z2 + -3z3 + 3z4 = 0

Combine like terms: -10z + -8z = -18z
8 + -18z + 10z2 + -3z3 + 3z4 = 0

Solving
8 + -18z + 10z2 + -3z3 + 3z4 = 0

Solving for variable 'z'.

The solution to this equation could not be determined.

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