Set equal to $ \langle 4, 5, -1 \rangle $:
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- = \mathbf{i}(y \cdot 3 - z \cdot (-1)) - \mathbf{j}(x \cdot 3 - z \cdot 2) + \mathbf{k}(x \cdot (-1) - y \cdot 2)
- = \mathbf{i}(3y + z) - \mathbf{j}(3x - 2z) + \mathbf{k}(-x - 2y)
- = \langle 3y + z, -3x + 2z, -x - 2y \rangle
- 3y + z = 4 \quad \text{(1)}\\
- -3x + 2z = 5 \quad \text{(2)}\\
- -x - 2y = -1 \quad \text{(3)}
