Question: 2 (a) Find the inverse of the matrix C where C = inverse exists. (b) (i) Find the determinant of the matrix C =

2 (a) Find the inverse of the matrix C where C =

2 (a) Find the inverse of the matrix C where C = inverse exists. (b) (i) Find the determinant of the matrix C = a az a2 a2 az az a4 a4 a3 a2 a2 a a a3 al J J J Jal J J J Jal J JJ Jal A = if the a, are such that the F has dimension nx n. (ii) What are the conditions on a and n to insure that the inverse exits? 4 2 2 3 3 1 4 1 where a 0 and each matrix (c) Use theorem 8.2.1 in Graybill to find the determinant of the matrix A where [1 3 1 37 4 2 2 1 (7) (7) STA4801/012/0/2022 (7)

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a The inverse of the matrix C can be found by using the formula C1 1detC ... View full answer

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