Suppose that R and S are reflexive on a set A then which of the following is correct
- R-S is reflexive
- R⊕S is reflexive
- R∩S is reflexive
- Both R∪S and R-S is reflexive
- R∩S is reflexive
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Let A and B are two sets. If every element is A is an element of B, then A is ____ of B.
- Superset
- Subset
- Proper subset
- equal
- Subset
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Let A ={{1},2,3} and B={1,2,3} then which of the following is true?
- 1 ∈ A
- 1 ∈ B
- A ⊆ B
- B ⊆ A
- 1 ∈ B
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Let A ={{1},2,3} and B={{1},2,3} then which of the following is true?
- 1 ∈ A
- 1 ∈ B
- A ⊆ B
- A ⊂ B
- A ⊆ B
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which of the following sets is null set?
- {0}
- {φ}
- Both (i) & (ii)
- φ
- φ
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{0} consist one element φ. and also {φ} consist one element φ therefore options i,ii & iii are incorrect.
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which of the following sets is singleton set?
- {0}
- {φ}
- Both (i) & (ii)
- φ
- Both (i) & (ii)
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{0} consist one element φ. and also {φ} consist one element φ therefore options i & ii is singleton set. So iii is correct.
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Suppose set A={a,b,c} and set B={a,b,c}. Determine which of the following Statement is True.
- A ∪ B = A ∩ B
- A - B = B - A
- A ∪ B = A - B
- A - B = A ∩ B
- A - B = B - A
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Let set A={1,2,3}. Find the cardinality of power set of set A.
- 3
- 6
- 8
- 9
- 8
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Cardinality of set A =3
Cardinality of power set A = 2^3=8
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Let set A={1,2}. Find the cardinality of power set of set AxA.
- 2
- 4
- 8
- 16
- 16
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Cardinality of set A =2
Cardinality of set AxA =4
Cardinality of power set AxA = 2^4=16
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Consider the Binary relation S={(x,y)|y=x+1} and x,y ∈ {0,1,2}. The reflexive transitive closure of S is
- {(x,y)|y>x} and x,y ∈ {0,1,2}
- {(x,y)| y ≥ x} and x,y ∈ {0,1,2}
- {(x,y)|y < x} and x,y ∈ {0,1,2}
- {(x,y)| y ≤ x} and x,y ∈ {0,1,2}
- {(x,y)| y ≥ x} and x,y ∈ {0,1,2}
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