ECAT Pre General Science MCQ Test With Answer for Mathematics Chapter 2

MCQ's Test For ECAT Mathematics Chapter 2 Set, Functions and Groups

Try The MCQ's Test For ECAT Mathematics Chapter 2 Set, Functions and Groups

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ECAT Mathematics Chapter 2 Set, Functions and Groups

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Question # 1

Let A,B, and C be any sets such that A∪B = A∪C and A∩B = A∩C then

Question # 2

The number of subset of {0} is

Question # 3

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Question # 4

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Question # 5

G = {e, a, b, c} is an Abelian group with e as identity element The order of the other elements are

Question # 6

The number of proper subset of A ={a.b.c.d} is

Question # 7

If there is one-one correspondence between A and B, then we write.

Question # 8

The set (Q, .)

Question # 9

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Question # 10

Which of the following sets is finite

Question # 11

The function f{(x, y) | y = ax2+ bx + c} is

Question # 12

0 is a symbol of

Question # 13

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Question # 14

If n(A) = n then n(P(A)) is

Question # 15

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Question # 16

If A and B are two sets then intersection of A and B is denoted by

Question # 17

A function whose range is just one element is called

Question # 18

A conjunction of two statement p and q is true only if

Question # 19

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Question # 20

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Question # 21

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Question # 22

The set {1, -1, 1, -1}, form a group under

Question # 23

If #n = (n-5)2+ 5, then find #3 x #4.

Question # 24

If T = {2,4,6,8,10,12}, then

Question # 25

The number of different ways of describing a set is

Question # 26

Power set of difference set N-W is

Question # 27

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Question # 28

The statement that a group can have more than one identity elements is

Question # 29

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Question # 30

Onto function is also called

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ECAT Mathematics Chapter 2 Important MCQ's

Sr.# Question Answer
1 If n(A) = n then n(P(A)) is
A. 2n
B. n2
C. n/2
D. 2n
2
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3 The set of complex numbers forms a group under the binary operation of
A. Addition
B. Multiplication
C. Division
D. Subtraction
4 The set Q
A. Forms a group under addition
B. Does not form a group
C. Contains no additive indentity
D. Contains no additive inverse
5 The set of rational numbers is subset of
A. The set of natural numbers
B. The set of real numbers
C. The set of integers
D. The set of whole numbers
6
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D. none of these
7
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A. Conclusion
B. Implication
C. Antecedent
D. Hypothesis
8
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A. A is proper subset of B
B. A is an improper subset of B
C. A is equivalent to B
D. B is subset of A
9 The set of the first elements of the ordered pairs forming a relation is called its
A. Function on B
B. Range
C. Domain
D. A into B
10
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