eigenvalues of the matrix A = [1 3 0, 3 ?2 ?1, 0 ?1 1]...

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eigenvalues of the matrix A = [1 3 0, 3 ?2 ?1, 0 ?1 1] are 1, ?4and 3. express the equation of the surface x^2 ? 2y^2 + z^2 + 6xy ?2yz = 16. How should i determine the order of the coefficient inthe form X^2/A+Y^2/B+Z^2/C=1?

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Given matrix is A and eigenvalues of the matrix A are 1 4 and 3For 1 AX Xie AIX 0ie ie 3y 03x3yz 0y 0ie y 0z 3xLet us take x k Then z 3kTherefore the eigenvectors corresponding to See Answer

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eigenvalues of the matrix A = [1 3 0, 3 ?2 ?1, 0 ?1 1]...

60.1K

Verified Solution

Question

Basic Math

eigenvalues of the matrix A = [1 3 0, 3 ?2 ?1, 0 ?1 1] are 1, ?4and 3. express the equation of the surface x^2 ? 2y^2 + z^2 + 6xy ?2yz = 16. How should i determine the order of the coefficient inthe form X^2/A+Y^2/B+Z^2/C=1?

Answer & Explanation Solved by verified expert

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