grandes-ecoles 2016 QII.B.1

grandes-ecoles · France · centrale-maths1__psi Matrices Determinant and Rank Computation
Justify that the determinant has a maximum on $\mathcal{X}_n$ (denoted $x_n$) and a maximum on $\mathcal{Y}_n$ (denoted $y_n$). 
Justify that the determinant has a maximum on $\mathcal{X}_n$ (denoted $x_n$) and a maximum on $\mathcal{Y}_n$ (denoted $y_n$).
Paper Questions
QI.A.1 QI.A.2 QI.A.3 QI.A.4 QI.B.1 QI.B.2 QII.A.1 QII.A.2 QII.A.3 QII.B.1 QII.B.2 QII.B.3 QII.B.4 QIII.A.1 QIII.A.2 QIII.A.3 QIII.B.1 QIII.B.2 QIII.B.3 QIII.B.4 QIII.C QIV.A.1 QIV.A.2 QIV.A.3 QIV.A.4 QIV.A.5 QIV.A.6 QIV.A.7 QIV.B.1 QIV.B.2 QIV.B.3 QIV.B.4 QIV.B.5 QIV.B.6