Consider an matrix A with real entries. If matrix B is derived by adding the first column of A to the last column of A, then
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Consider an matrix A with real entries. If matrix B is derived by adding the first column of A to the last column of A, then
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Consider an n× n matrix A with real entries. If matrix B is derived by adding the first column of A to the last column of A, then (A) det A<det B (B) det A>det B (C) det A=det B (D) the sign of det A is the opposite of the sign of det B
Also written as: Consider an n* n matrix A with real entries. If matrix B is derived by adding the first column of A to the last column of A, then
Matrices, determinants and linear systems has come up 102 times in 7 exams since 2006.
This question is on Determinants and their properties, part of Matrices, determinants and linear systems in Mathematics.
Computing determinants and how row and column operations change them.
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Question from the DSE 2007 paper. Solutions are TestStop's own. Not affiliated with or endorsed by any examination authority.