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Simplifying (z3 + 8)(z2 + 4z + 13) = 0 Reorder the terms: (8 + z3)(z2 + 4z + 13) = 0 Reorder the terms: (8 + z3)(13 + 4z + z2) = 0 Multiply (8 + z3) * (13 + 4z + z2) (8(13 + 4z + z2) + z3(13 + 4z + z2)) = 0 ((13 * 8 + 4z * 8 + z2 * 8) + z3(13 + 4z + z2)) = 0 ((104 + 32z + 8z2) + z3(13 + 4z + z2)) = 0 (104 + 32z + 8z2 + (13 * z3 + 4z * z3 + z2 * z3)) = 0 (104 + 32z + 8z2 + (13z3 + 4z4 + z5)) = 0 (104 + 32z + 8z2 + 13z3 + 4z4 + z5) = 0 Solving 104 + 32z + 8z2 + 13z3 + 4z4 + z5 = 0 Solving for variable 'z'. The solution to this equation could not be determined.
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