SSLC Maths English Medium - Sets and Functions One Mark Questions Online Test
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Mathematics - Sets and Functions
Mathematics - Sets and Functions
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- For two sets A and B, AUB = A if and only if
- B⊆A
- A⊆B
- A≠B
- A∩B=ᵩ
- If A ⊂ B then A∩B is
- B
- A\B
- A
- B\A
- For any two sets P and Q, P∩Q =
- {x:x∈P or x∈Q}
- {x:x∈P and x∉Q}
- {x:x∈P and x∈Q}
- {x:x∉P and x∈Q}
- If A= { p, q, r, s }, B = { r, s, t, u }, then A\B is
- {p,q}
- {t,u}
- {r,s}
- {p,q,r,s}
- If n[p(A)] = 64, then n(A) is
- 6
- 8
- 4
- 5
- For any three sets A, B and C, A∩(BUC) is
- (AUB)U(B∩C)
- (A∩B)U(A∩C)
- AU(B∩C)
- (AUB)∩(BUC)
- For any two sets A and B, {(A\B) U (B\A)} ∩ (AnB) is
- ᵩ
- AUB
- A∩B
- A′∩B′
- Which one of the following is not true ?
- A\B =AnB′
- A\B=A∩B
- A\B=(AUB)∩B′
- A\B=(AUB)\B
- For any three sets A, B and C, B\(AUB) is
- (A\B)∩(A\C)
- (B\A)∩(B\C)
- (B\A)∩(A\C)
- (A\B)∩(B\C)
- If n(A) = 20 , n(B) = 30 and n(AUB) = 40, then n(A∩B) is equal to
- 50
- 10
- 40
- 70
- If { ( x, 2), (4, y) } represents an identity function, then (x,y) is
- (2,4)
- (4,2)
- (2,2)
- (4,4)
- If { (7, 11), (5, a) } represents a constant function, then the value of ‘a’ is
- 7
- 11
- 5
- 9
- Given f(x)=(-1)x is a function from N to Z. Then the range of f is
- {1}
- N
- {1,-1}
- Z
- If f = { (6, 3), (8, 9), (5, 3), (–1, 6) }, then the pre-images of 3 are
- 5 and -1
- 6 and 8
- 8 and -1
- 6 and 5
- Let A = { 1, 3, 4, 7, 11 }, B = {–1, 1, 2, 5, 7, 9 } and f : A ~ B be given by f = { (1, –1), (3, 2), (4, 1), (7, 5), (11, 9) }. Then f is
- one-one
- onto
- bijective
- not a function
- The given diagram represents
- an onto function
- a constant function
- an one-one function
- not a function
- If A = { 5, 6, 7 }, B = { 1, 2, 3, 4, 5 } and f(x)=x-2 is defined by f : A ~ B, then the range of f is
- {1,4,5}
- {1,2,3,4,5}
- {2,3,4}
- {3,4,5}
- If f(x) = X² + 5 , then f (- 4) =
- 26
- 21
- 20
- -20
- If the range of a function is a singleton set, then it is
- a constant function
- an identity function
- a bijective function
- an one-one function
- If f : A ~ B is a bijective function and if n(A) = 5 , then n(B) is equal to
- 10
- 4
- 5
- 25
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