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Simplifying p(1 + q2) = q(z + -1a) (1 * p + q2 * p) = q(z + -1a) (1p + pq2) = q(z + -1a) Reorder the terms: 1p + pq2 = q(-1a + z) 1p + pq2 = (-1a * q + z * q) 1p + pq2 = (-1aq + qz) Solving 1p + pq2 = -1aq + qz Solving for variable 'p'. Move all terms containing p to the left, all other terms to the right. Reorder the terms: aq + 1p + pq2 + -1qz = -1aq + qz + aq + -1qz Reorder the terms: aq + 1p + pq2 + -1qz = -1aq + aq + qz + -1qz Combine like terms: -1aq + aq = 0 aq + 1p + pq2 + -1qz = 0 + qz + -1qz aq + 1p + pq2 + -1qz = qz + -1qz Combine like terms: qz + -1qz = 0 aq + 1p + pq2 + -1qz = 0 The solution to this equation could not be determined.
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