grandes-ecoles 2016 QI.A.2

grandes-ecoles 2016 QI.A.2

grandes-ecoles · France · centrale-maths2__pc Factor & Remainder Theorem Remainder Theorem with Composed or Shifted Arguments

Let $P \in \mathbb{R}_n[X]$. For $k \in \mathbb{N}$, give the expression of $\tau^k(P)$ as a function of $P$.

Let $P \in \mathbb{R}_n[X]$. For $k \in \mathbb{N}$, give the expression of $\tau^k(P)$ as a function of $P$.

Paper Questions

QI.A.1 QI.A.2 QI.A.3 QI.A.4 QI.A.5 QI.A.6 QI.A.7 QI.A.8 QI.A.9 QI.B.1 QI.B.2 QI.B.3 QI.B.4 QI.B.5 QI.B.6 QI.B.7 QII.A.1 QII.A.2 QII.A.3 QII.B.1 QII.B.2 QII.B.3 QII.B.4 QII.C QIII.A.1 QIII.A.2 QIII.A.3 QIII.A.4 QIII.A.5 QIII.B.1 QIII.B.2 QIII.B.3 QIII.C.1 QIII.C.2 QIII.C.3 QIII.C.4 QIII.C.5 QIV.A.1 QIV.A.2 QIV.A.3 QIV.A.4 QIV.B.1 QIV.B.2 QIV.B.3 QIV.C.1 QIV.C.2 QIV.C.3