Does anyone know how to solve a determinant using products of determinants?
do you mean as in \[ det A = a_{11} C_{11} +a_{12} C_{12}+...+a_{1n} C_{1n} \] where the C's are co-factors = det of an n-1 x n-1 submatrix
|dw:1376683665052:dw| like this one..is the question..I have to find the value of this determinant,the best way I am told to do this is break into product of two determinants..
Your matrix is symmetric, which seems useful. Let me think about it.
the property they are suggesting you use is det(AB)= det(A)*det(B) the trick is to factor your matrix into A*B or A*A_transpose, if you want to use this property
yup,A*B but how..it seems so difficult to me
@terenzreignz @ganeshie8
u knw how to multiply two determinants right ?
|dw:1376719125165:dw|
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