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LFM Pure
Invariant lines and eigenvalues and vectors
grandes-ecoles 2016 QV.A.3
grandes-ecoles 2016 QV.A.3
grandes-ecoles
· France
· centrale-maths1__mp
Invariant lines and eigenvalues and vectors
Matrix Algebraic Properties and Abstract Reasoning
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Give a simple example of a square irreducible matrix that is not primitive.
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Give a simple example of a square irreducible matrix that is not primitive.
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Paper Questions
QI.A.1
QI.A.2
QI.B.1
QI.B.2
QII.A
QII.B
QII.C
QIII.A
QIII.B.1
QIII.B.2
QIII.B.3
QIII.B.4
QIII.B.5
QIII.C.1
QIII.C.2
QIII.C.3
QIII.D.1
QIII.D.2
QIV.A.1
QIV.A.2
QIV.A.3
QIV.A.4
QIV.B.1
QIV.B.2
QIV.B.3
QIV.C
QV.A.1
QV.A.2
QV.A.3
QV.A.4
QV.A.5
QV.B.1
QV.B.2
QV.C.1
QV.C.2
QVI.A
QVI.B.1
QVI.B.2
QVI.B.3
QVI.C.1
QVI.C.2
QVI.D