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Mathematics ECAT Pre Engineering Chapter 5 Matrices and Determinants Online Test MCQs With Answers
Question # 1
The matrix A = [aij]mxn with m ≠n is always
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Symmetric
Hermition
Skew-symmetric
None
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Question # 2
For trival solution |A| is
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A
|A| is non zero
A = 0
None of these
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Question # 3
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Identity matrix
Diagonal matrix
Null matrix
Hermitian matrix
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Question # 4
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Question # 5
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x =0, y =4
x = -1, y = 2
x = 2, y = 3
x = 3, y = 4
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Question # 6
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Question # 7
Matrices are represented by
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Natural numbers
Real numbers
Small letters
Capital letters
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Question # 8
If A and B are skew-symmetric then (AB)t is
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At Bt
AB
-AB
BA
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Question # 9
For non-trival solution |A| is
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non zero
A = 0
|A| = 0
At = 0
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Question # 10
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3 x 1
1 x 3
3 x 3
1 x 1
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Question # 11
If A is a skew-symmetric matrix of order n and P, any square matrix of order n, prove that P' AP is
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Skew-symmetric
Symmetric
Null
Diagonal
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Question # 12
(ABC)' =
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CBA'
CBA
C'B'A
C'B'A'
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Question # 13
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(2x+a+b+c)
(a+b+c)
(a+b+c+x)
0
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Question # 14
If A is any matrix then its additive inverse is
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A
A
-1
A
t
-A
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Question # 15
Minor of an element a
ij
is denoted by
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M
ij
A
ij
|A|
None of these
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Question # 16
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0
1
-A
-1
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Question # 17
Rank of matrix [1 3 5 0] is
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1
3
2
4
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Question # 18
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Diagonal matrix
Scalar matrix
Triangular matrix
Identity matrix
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Question # 19
If A is a skew-symmetric matrix of order n and P, any square matrix of order n.prove that P' AP is
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Skew-symmetric
Symmetric
Null
Diagonal
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Question # 20
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1
0
3
-1
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Question # 21
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A
2
- 5A + 7I = 1
2A
2
- 3A + 7I = 0
A
2
- 5A + I = 0
A
2
- 5A + 7I = 0
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Question # 22
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A
-A
A
t
A
-
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Question # 23
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Question # 24
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0
abc
1/abc
None of these
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Question # 25
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Question # 26
The order of the matrix A is 3 x 5 and that of B is 2 x 3.The order of the matrix BA is
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2 x 3
3 x 2
2 x 5
5 x 2
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Question # 27
If the trace of matrix A is 5, then the trace of the matrix 3A is
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3/5
5/3
8
15
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Question # 28
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Question # 29
A matrix with a single column is called
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Column matrix
Row matrix
Identity matrix
Null matrix
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Question # 30
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Question # 31
The order of the matrix [1 2 3] is
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1 x 1
3 x 3
3 x 1
1 x 3
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