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Consider a 4x4 matrix A with rows V1,V2,V3,V4. If det(A) = 8, find the determinants in Exercises 11 through 16.

16. role="math" localid="1659506283449" det[6v鈬赌1+2v鈬赌4v鈬赌2v鈬赌33v鈬赌1+v鈬赌4]

Short Answer

Expert verified

Therefore, the determinant of given determinant matrix is given by,

det6v鈬赌1+2v鈬赌4v鈬赌1v鈬赌33v鈬赌1+v鈬赌4=0.

Step by step solution

01

Definition

A determinant is a unique number associatedwith a square matrix.

A determinant is a scalar value that is a function of the entries of a square matrix.

It is the signed factor by which areas are scaled by this matrix. If the sign is negative the matrix reverses orientation.

02

Given

Given determinant,

det6v鈬赌1+2v鈬赌4v鈬赌2v鈬赌33v鈬赌1+v鈬赌4

03

To find determinant

To determine,

det6v鈬赌1+2v鈬赌4v鈬赌1v鈬赌33v鈬赌1+v鈬赌4=12det3v鈬赌1+v鈬赌4v鈬赌1v鈬赌33v鈬赌1+v鈬赌4det6v鈬赌1+v鈬赌4v鈬赌1v鈬赌33v鈬赌1+v鈬赌4=0

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