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Find the inverse matrix of [A] below by applying Cholesky's Method to decompose the following matrix into the form [A] = [U]^T [U] where [U]

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Find the inverse matrix of [A] below by applying Cholesky's Method to decompose the following matrix into the form [A] = [U]^T [U] where [U] is an upper triangular matrix and then to obtain [U] is an upper triangular matrix and then to obtain [U]^-1 to compute for [A]^-1 and verify your result. Then use it to solve for the unknown vector x for the system given below. [A] = [4 -1 1 -1 6 -4 1 -4 5] A x = b [4 -1 1 -1 6 -4 1 -4 5] [x_1 x_2 x_3] = [6 -5 13]

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