- Tardigrade
- Question
- Mathematics
- Consider two matrices A=[1 -2 3 1 -1 2] and B=[1 b-a -1 a 1 2] where a, b ∈ domain of the function f(x)=√- log 2|(2/π) sin -1((x+3/5))| [Note: operatornameTr .( P ) denotes the trace of square matrix P and adj.(P) denotes the adjoint matrix of square matrix P. If operatornameTr.(BA) is maximum then the value of det. (BA) is equal to
Q.
Consider two matrices and
where domain of the function
[Note : denotes the trace of square matrix and adj.(P) denotes the adjoint matrix of square matrix .
If .(BA) is maximum then the value of det. (BA) is equal to
Solution: