One of the eigenvalues of the matrix v=t V1 V2 V3 + s W W2 W3...

 

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One of the eigenvalues of the matrix v=t V1 V2 V3 + s W₁ W2 W3 ,V3 = 2 2 1 1 3 1 is = 1 and the corresponding eigenvector is 2 2 1 t, se (-∞0, +∞o). Enter all integer values for V₁ = 5 W1 = W2 = so that the values of V2 and W₁are positive and the smallest possible. v2 = ,W3 = One of the eigenvalues of the matrix v=t V1 V2 V3 + s W₁ W2 W3 ,V3 = 2 2 1 1 3 1 is = 1 and the corresponding eigenvector is 2 2 1 t, se (-∞0, +∞o). Enter all integer values for V₁ = 5 W1 = W2 = so that the values of V2 and W₁are positive and the smallest possible. v2 = ,W3 =

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Lets think through this stepbystep We are given that the matrix M 221 131 122 ha... View the full answer