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Home » But equation (1) states $3v_2 + v_3 = -4$. This inconsistency implies no solution exists unless $\mathbfd$ is orthogonal to $\mathbfc$. Check $\mathbfd \cdot \mathbfc = (-4)(2) + (5)(-1) + (1)(3) = -8 -5 +3 = -10 - AMAZONAWS

But equation (1) states $3v_2 + v_3 = -4$. This inconsistency implies no solution exists unless $\mathbfd$ is orthogonal to $\mathbfc$. Check $\mathbfd \cdot \mathbfc = (-4)(2) + (5)(-1) + (1)(3) = -8 -5 +3 = -10 - AMAZONAWS

📅 March 6, 2026 👤 scraface
Mar 06, 2026
But equation (1) states $3v_2 + v_3 = -4$. This inconsistency implies no solution exists unless $\mathbf{d}$ is orthogonal to $\mathbf{c}$. Check $\mathbf{d} \cdot \mathbf{c} = (-4)(2) + (5)(-1) + (1)(3) = -8 -5 +3 = -10

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