ECAT Pre General Science MCQ Test With Answer for Mathematics Chapter 5

MCQ's Test For ECAT Mathematics Chapter 5 Matrics and Determinants

Try The MCQ's Test For ECAT Mathematics Chapter 5 Matrics and Determinants

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ECAT Mathematics Chapter 5 Matrics and Determinants

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Question # 1

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Question # 2

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Question # 3

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Question # 4

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Question # 5

The matrix A = [aij]1xn is a

Question # 6

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Question # 7

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Question # 8

Let A is a 3 x 3 matrix and B is its adjoint matrix. If |B| = 64, then |A| =

Question # 9

If A is a skew-symmetric matrix of order n and P, any square matrix of order n, prove that P' AP is

Question # 10

The additive inverse of a matrix A is

Question # 11

Every identity matrix is

Question # 12

A square matrix A for which At= A is called a

Question # 13

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Question # 14

The matrix A = [aij]mxn with m ≠n is always

Question # 15

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Question # 16

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Question # 17

For non-trival solution |A| is

Question # 18

The square matrix A is skew-symmetric when At =

Question # 19

A square matrix A = [aij] is upper triangular when

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Question # 21

If A is a non-singular matrix then adj A is

Question # 22

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Question # 23

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Question # 24

System of linear equation is inconsistent if

Question # 25

Minor of an element aijis denoted by

Question # 26

If A is skew Hermitian Matrix then which of the following is not skew Hermitian matrix

Question # 27

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Question # 28

The transpose of a column matrix is a ______

Question # 29

A and B be two square matrices and if their inverse exist, the (AB)-1=

Question # 30

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ECAT Mathematics Chapter 5 Important MCQ's

Sr.# Question Answer
1
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2 The square matrix A is skew-symmetric when At=
A. -B
B. -C
C. -A
D. -D
3
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A. A2- 5A + 7I = 1
B. 2A2- 3A + 7I = 0
C. A2- 5A + I = 0
D. A2- 5A + 7I = 0
4 If A is a non singular matrix then A-1= ______
5 A square matrix A = [aij] is upper triangular when
A. cij = 0
B. bij = 0
C. aij = 0 for all i > j
D. dij = 0
6 The order of the matrix A is 3 x 2 and that of B is 2 x 3. The order of the matrix BA is
A. 3 x 3
B. 3 x 2
C. 2 x 5
D. 5 x 2
7 The matrix A is Hermitian when (A)' =
A. A
B. -A
C. A
D. A'
8
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9 A = [3] is a/an
A. Square matrix
B. Scalar matrix
C. Diagonal matrix
D. Identity matrix
10
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A. 0
B. 1
C. -A
D. -1

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