i5 academy- Mcq questions ( 12th Maths )
Quiz
- Let T be the set of all triangle in the Euclidean plane , and let a relation to R on T be defined as aRa if a is congruent to b ∀ a , b ∈T , then R is
- Reflexive but not transitive
- Transitive but not symmetric
- Equivalence
- None of these
- The maximum number of equivalence relation on the set A = { 1,2,3} are
- 1
- 2
- 3
- 5
- If a Relation on the set {1,2,3} be defined by R = {(1,2)}, then R is
- Reflexive
- transitive
- symmetric
- None of these
- Let us define a relation R in R as a aRb if a ≥ b , then R is
- equivalence relation
- reflexive , transitive but not symmetric
- symmetric , transitive but not reflexive
- neither transitive nor reflexive but symmetric
- Let A = {1,2,3} and consider the relation R = { (1,1) , (2,2) , (3,3) , (1,2) , (2,3) ,(1,3) } then R is
- reflexive but not symmetric
- reflexive but not transitive
- symmetric and transitive
- neither symmetric and nor transitive
- Let A = {1,2,3,4} and consider the relation R = { (1,2) , (2,2) , (1,1) , (4,4) , (1,3) ,(3,3), (3,2) } then R is
- reflexive and symmetric but not transitive
- reflexive and transitive but not symmetric
- symmetric and transitive but not reflexive
- an equivalence relation
- If A= { 1,2,3,4,5} such that a +b =8 , ∀ a , b ∈A , then a R b is ---
- { (3,5) , (4,4) , (5,3) }
- { 3,4,5}
- { 1 , 2,3,4,5}
- {1}
- If A= { 1,2,3,4,5} such that a +b =8 , ∀ a , b ∈A , then Range is ---
- { (3,5) , (4,4) , (5,3) }
- { 3,4,5}
- { 1 , 2,3,4,5}
- {1}
- If A= { 1,2,3,4,5} such that a +b =8 , ∀ a , b ∈A , then Co-domain is ---
- { (3,5) , (4,4) , (5,3) }
- { 3,4,5}
- { 1 , 2,3,4,5}
- {1}
- If R ={ (x,y) : y= x+7, x < 4 , x ,y∈N } then R is -----
- { 1,2,3}
- { 8,9,10}
- { (1,8) , ( 2,9) , ( 3,10) }
- { 1,2,3,4}
- If R ={ (x,y) : y= x+7, x < 4 , x ,y∈N } then Domain is -----
- { 1,2,3}
- { 8,9,10}
- { (1,8) , ( 2,9) , ( 3,10) }
- { 1,2,3,4}
- If R ={ (x,y) : y= x+7, x < 4 , x ,y∈N } then Range is -----
- { 1,2,3}
- { 8,9,10}
- { (1,8) , ( 2,9) , ( 3,10) }
- { 1,2,3,4}
- The function f:R → R defined by f(x) = x 2 , x ∈R is
- one-one
- on to
- one-one but not onto
- Neither one -one nor onto
- The function f:N → N defined by f(x) = x 2 , x ∈R is
- one-one
- on to
- one-one but not onto
- Neither one -one nor onto
- The function f:N→ N defined by f(x) = 2x, x ∈R is
- one-one
- on to
- one-one but not onto
- Neither one -one nor onto
- The function f:R→ R defined by f(x) = 2x, x ∈R is
- one-one
- on to
- one-one but not onto
- Neither one -one nor onto
- The function f:R→ R defined by f(x) = 3-4x , x ∈R is
- one-one
- one - one and on to
- one-one but not onto
- Neither one -one nor onto
- The function f:R→ R defined by f(x) = 1 + x 2 , x ∈R is
- one-one
- on to
- one-one but not onto
- Neither one -one nor onto
- The function f:R→ R defined by f(x) = x 4, x ∈R is
- one-one
- on to
- one-one but not onto
- Neither one -one nor onto
- Let R be the relation in the set N given by
R = {(a, b) : a = b – 2, b > 6}. Choose the correct answer.- (2,4) ∈R
- (3,8) ∈R
- (6,8) ∈R
- (8,7) ∈R
3 Comments
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ReplyDeleteGreat mcqs cant wait for more of these
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