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Find the determinate of the matrix by expansion of co-factors through (a) row 1, (b) column 2. The answers for both should be -75. The matrix is as follows: -3 2 1 4 5 6 2 -3 1 I got the following minors and co-factors, some of which may be wrong. M(1,1) = Minor: row 1, column 1 C(2,1 )= Co-factor: row 2, column 1 M(1,1) = 23 M(1,2) = -8 M(1,3) = -22 M(2,1) = 5 M(2,2) = -5 M(2,3) = 5 M(3,1) = 7 M(3,2) = -22 M(3,3) = -23 C(1,1) = 23 C(1,2) = 8 C(1,3) = -22 C(2,1) = -5 C(2,2) = -5 C(2,3) = -5 C(3,1) = 7 C(3,2) = 22 C(3,3) = -23
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unbelievable!!! admire you.
what?
expansion of cofactors is you take your matrix |dw:1386370052350:dw| right do you follow that?
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