1 |
In his description of an idealized city state Plato did not advocate. |
Class specialization
Self regulation of markets
Flat money to facilitate exchange
That all philosopher king rulers embrace communist styles of living.
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2 |
The notation that communism should be imposed on a nation's rulers so that they would neither be tempted by possessions nor diverted from the task of wise governance was proposed by. |
Plato
Aristotle
Xenophon
Protagoras
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3 |
The cliche that "The punishment should fit the crime " originated in the writings of. |
Plato
Thomas Aquinas
Jeremy Benithm
David hume
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4 |
The word economics derives from an early Greek term that means management of a. |
Business
Government
House hold
Financial institution
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5 |
AB = BA = 1 , then B is said to |
Ad joint of matrix of A
Inverse matrix of A
Determinant of A
Cofactor of a
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6 |
Ordered Pairs of two sets are called. |
Elements
Function
Cartesian product
None of the above
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7 |
The set of 'stars in the sky' is an example of |
Countable set
Infinite set
Finite set
unit set
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8 |
if A = A , then A is |
Symmetric matrix
Skew symmetric matrix
Identity matrix
Orthogonal matrix
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9 |
If matrix A is of m x n dimension, then A will be |
n x m dimension
m x n dimension
n x p dimension
m x m dimension
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10 |
The elements in the Horizontal line in a matrix is called. |
Columns
Rows
Elements
Diagonal
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11 |
If B is a subset of A ,then A is a |
Super set of B
Sub set of B
Empty set of B
Universal set of B
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12 |
Relation between two numbers or variables are called. |
Function
Binary relation
Inverse relation
None of the above
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13 |
Matrix multiplication does not satisfy |
Associative law
Distributive law
Commutative law
None of the above
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14 |
For any square matrix a of order 'n'a (Ad)A) is equal to. |
(Ad) A) A
Determinant A
Rank of A
Both a and b
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15 |
Th transpose of the cofactor matrix is called. |
Adjoin of the matrix
Power of a matrix
Minor of the matrix
Rank of a matrix
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16 |
If A and B are symmetric matrix, then AB- BA is. |
Symmetric
Skew symmetric matrix
Idempotent matrix
Orthogonal matrix
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17 |
A square matrix a such that A2 = a is called. |
Orthogonal matrix
Skew symmetric matrix
Idempotent matrix
Singular matrix
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18 |
If each element of a raw or column is a sum of two elements, the determinant can be expressed as the |
Sun of two determinants
Difference of two determinants
Multiplication of two determinants
Division of two determinants
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19 |
If each element of a raw of column of a square matrix A is zero, then the value of the determinant. is. |
Equal
One
Zero
None of these
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20 |
If every element of a raw of column of a square matrix A is zero, then the value of the determinant. is. |
Equal
One
zero
Not equal
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21 |
If every elements of a raw or column of a square matrix A is zero, then the value of the determinant . |
Equal
Zero
One
Negative related
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22 |
The determinant of a matrix and that of its transpose are |
Equal
Zero
One
Negatively related
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23 |
The signed minor of the matrass A is called. |
Adjoin
Co factor
Minor
Rank
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24 |
If A is a square matrix of order ' n' and lis the unit matrix of the same order then A 1 is equal to. |
A
1A
1
Both a and b
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25 |
If matrix A is matrix of order n x m and B is another matrix of order m x n, then BA will be the matrix of order. |
n x m
m x n
n x n
m x m
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26 |
For any square matrix A of order 'n' a +A is. |
Skew symmetric
Non skew symmetric
Symmetric
Non symmetric
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27 |
If A and B are symmetric matrices, then A +B is |
Symmetric
Non symmetric
Skew symmetric
Non skew symmetric
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28 |
A diagonal matrix whose diagonal elements are equal is called. |
Unit matrix
Singular matrix
Scalar matrix
Non singular matrix
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29 |
A square matrix a of order 'n' is called a diagonal matrix if its non diagonal elements are. |
zero
Non zero
One
None of the above
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30 |
A matrix with all elements zero other than all the diagonals is called. |
Diagonal matrix
Orthogonal matrix
Unit matrix
Column vector
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