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how can we find determinant(5)=? explain its procedure
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what is the matrix?
Det([5])=5
what is the method of calculating it
we have method of finding 2x2 and 3x3 matrices but how can we say that det([5])=5 tell me the logic
we would still like to retain some of the properties of determinates Det(AB)=Det(A)Det(B) when A,B are square and Det(identity)=1 so it is natural to define Det([a])=a
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you mean there is no logic
for any square (nxn) matrix A \[Det(c\cdot A)=c^nDet(A)\] \[Det([a])=Det(a\cdot[1])=a^1Det([1])=a\cdot 1=a\]
oh yes this is a proper answer thanks a lot.
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