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ECAT Mathematics Chapter 23 MCQs With Answers
Question # 1
If z1 = 2 + 6i and z2 = 3 + 7i then which expression defines the product of z1 and z2
Choose an answer
36 +(-32)i
-36+32i
6+(-11)i
0, +(-12)i
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Question # 2
The many subset can be formed from the set {a,b,c,d}
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8
4
12
16
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Question # 3
The negation of a number
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a relation
a function
unary operation
binary operation
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Question # 4
G = {e, a, b, c} is an Abelian group with e as identity element. The order of the other elements are
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2, 2, 2
3, 3, 3
2, 2, 4
2, 3, 4
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Question # 5
The set of real numbers is a subset of
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The set of natural numbers
The set of rational numbers
The set of integers
The set of complex numbers
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Question # 6
The set of months in a year beginning with S.
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{September, October, November}
Singleton set
Null set
Empty set
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Question # 7
The graph of a quadratic function is
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Circle
Ellipse
Parabola
Hexagon
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Question # 8
If p and q are two statements then their conjunction is denoted by
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Question # 9
Choose an answer
a-b=ab
ab=a
a+b=ab
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Question # 10
Multiplicative inverse of 0 is
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0
1
+-1
Does not exist
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Question # 11
A = B iff
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All elements of A also the elements of B
A and B should be singleton
A and B have the same number of elements
If both have the same element
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Question # 12
Given X.Y are any two sets such that number of elements in X = 18, number of elements in set Y = 24,and number of elements in set X∪ Y =40,then number of elements in set x∩ Y =
Choose an answer
3
1
2
4
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Question # 13
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Question # 14
The set { {a, b} } is
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Infinite set
Singleton set
Two points set
Empty set
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Question # 15
If D = {a} , the P(D) =
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{a}
∅
{∅,{a}}
{∅,a}
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Question # 16
The set of the first elements of the ordered pairs forming a relation is called its
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Function on B
Range
Domain
A into B
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Question # 17
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Question # 18
The function f{(x, y) | y = ax
2
+ bx + c} is
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One-one function
Constant function
Onto function
Quadratic function
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Question # 19
(A ∩ B)c =
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A∩ B
(A ∪ B)c
Ac∪Bc
Φ
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Question # 20
Choose an answer
A
A'
U
None of these
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Question # 21
The set which has no proper subset is
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{0}
{}
{∅}
None of these
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