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Let A and B be 4x4 matrices. Suppose that det(A) = 3 and det(B) = 5, find det(2A), det(A^-1B), det(A^3 ) and det(A^T B)
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use the following \[\text{Det}(a\cdot A)=a^4\text{Det}(A)\] \[\text{Det}(AB)=\text{Det}(A)\cdot \text{Det}(B)\] \[\text{Det}(A^{-1})=\frac{1}{\text{Det}(A)}\] \[\text{Det}(A^{T})=\text{Det}(A)\]
thanks, i didnt know the first or third property
in general if A in and nxn matrix then \[\text{Det}(a\cdot A)=a^n\text{Det}(A)\]
is*
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