(q-1)(q^2-q+1)=o

Solution for (q-1)(q^2-q+1)=o equation:

Simplifying
(q + -1)(q2 + -1q + 1) = o

Reorder the terms:
(-1 + q)(q2 + -1q + 1) = o

Reorder the terms:
(-1 + q)(1 + -1q + q2) = o

Multiply (-1 + q) * (1 + -1q + q2)
(-1(1 + -1q + q2) + q(1 + -1q + q2)) = o
((1 * -1 + -1q * -1 + q2 * -1) + q(1 + -1q + q2)) = o
((-1 + 1q + -1q2) + q(1 + -1q + q2)) = o
(-1 + 1q + -1q2 + (1 * q + -1q * q + q2 * q)) = o
(-1 + 1q + -1q2 + (1q + -1q2 + q3)) = o

Reorder the terms:
(-1 + 1q + 1q + -1q2 + -1q2 + q3) = o

Combine like terms: 1q + 1q = 2q
(-1 + 2q + -1q2 + -1q2 + q3) = o

Combine like terms: -1q2 + -1q2 = -2q2
(-1 + 2q + -2q2 + q3) = o

Solving
-1 + 2q + -2q2 + q3 = o

Solving for variable 'q'.

Reorder the terms:
-1 + -1o + 2q + -2q2 + q3 = o + -1o

Combine like terms: o + -1o = 0
-1 + -1o + 2q + -2q2 + q3 = 0

The solution to this equation could not be determined.