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Simplifying (9w + -4z)(9w + 4z) = 0 Multiply (9w + -4z) * (9w + 4z) (9w * (9w + 4z) + -4z * (9w + 4z)) = 0 ((9w * 9w + 4z * 9w) + -4z * (9w + 4z)) = 0 Reorder the terms: ((36wz + 81w2) + -4z * (9w + 4z)) = 0 ((36wz + 81w2) + -4z * (9w + 4z)) = 0 (36wz + 81w2 + (9w * -4z + 4z * -4z)) = 0 (36wz + 81w2 + (-36wz + -16z2)) = 0 Reorder the terms: (36wz + -36wz + 81w2 + -16z2) = 0 Combine like terms: 36wz + -36wz = 0 (0 + 81w2 + -16z2) = 0 (81w2 + -16z2) = 0 Solving 81w2 + -16z2 = 0 Solving for variable 'w'. Move all terms containing w to the left, all other terms to the right. Add '16z2' to each side of the equation. 81w2 + -16z2 + 16z2 = 0 + 16z2 Combine like terms: -16z2 + 16z2 = 0 81w2 + 0 = 0 + 16z2 81w2 = 0 + 16z2 Remove the zero: 81w2 = 16z2 Divide each side by '81'. w2 = 0.1975308642z2 Simplifying w2 = 0.1975308642z2 Take the square root of each side: w = {-0.444444444z, 0.444444444z}
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