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ECAT Mathematics Chapter 23 MCQs With Answers
Question # 1
If A is a subset of B and B contains at least one element which is not an element of A, then A is said to be
Choose an answer
Improper subset of B
Super set of B
Proper subset of B
None of these
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Question # 2
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a constant function
linear function
quadratic funtion
none of these
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Question # 3
(A∩Bc)c= -------------------------
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Ac∪Bc
Ac∪B
Ac∩B
None of these
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Question # 4
The set of all positive even integers is
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Not a group
A group w.r.t. subtraction
A group w.r.t. division
A group w.r.t. multiplication
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Question # 5
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Conclusion
Implication
Antecedent
Hypothesis
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Question # 6
Given X,Y are any two sets such that number of elements in set X = 28, number of elements in set Y = 28, and number of elements in set X∪Y = 54, then number of elements in set X ∩ Y =
Choose an answer
4
3
2
1
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Question # 7
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None of these
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Question # 8
A∪(A∪B)= --------------------
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B
A
A∪B
None of these
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Question # 9
A set having only one element is called
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An empty set
Universal set
A singleton set
A power set
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Question # 10
Multiplicative inverse of 0 is
Choose an answer
0
1
+-1
Does not exist
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Question # 11
The set of complex numbers forms a group under the binary operation of
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Addition
Multiplication
Division
Subtraction
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Question # 12
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A
B
U
None of these
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Question # 13
Choose an answer
A
A'
U
U'
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Question # 14
The set {1,-1,i,-i}
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Form a group w.r.t addition
Form a group w.r.t multiplication
Does not form a group w.r.t multiplication
Not closed under multiplication
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Question # 15
The set (Z, +) forms a group
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Forms a group w.r.t addition
Forms a group w.r.t multiplication
Non commutative group w.r.t multiplication
Doesn't form a group
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Question # 16
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Singleton set
A set with two points
Empty set
None of these
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Question # 17
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Question # 18
If n(A) = n then n(P(A)) is
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2n
n
2
n/2
2
n
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Question # 19
A conditional "if p then q" is denoted by
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Question # 20
The graph of a linear function is
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a circle
triangle
a straight line
none of these
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Question # 21
The multiplicative inverse of -1 in the set {1-, 1} is
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1
-1
0
Does not exist
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