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SOLVED: HW12.5. Find the basis for an eigenspace using spectral theorem Suppose that a real, symmetric 3 x 3 matrix A has two distinct eigenvalues A1 and Az: V2 2 are an
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SOLVED: Find an orthonormal basis for the hyperplane H which consists of all solutions of the equation lw + -131 + 12y + -14z = 0 Step 1: a basis for H
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SOLVED: Find an orthonormal basis for the hyperplane H which consists of all solutions of the equation lw + 8 + l6y + llz = 0 Step 1: a basis for H
SOLVED: Find an orthonormal basis for the hyperplane H which consists of all solutions of the equation Iw + 12x + -12y+-72 = 0 Step 1: a basis for H is given