Question
The relation R defined in A = {1, 2, 3} by a
Which of the following is false-
- R ={(1, 1), (2, 2), (3, 3), (2, 1), (1, 2), (2, 3), (3, 2)
- Domain of R = {1, 2, 3}
- Range of R = {5}
The correct answer is: Range of R = {5}
To find the false statement from the given option for the given relation.
R={(1,1),(2,2),(3,3),(2,1),(1,2),(2,3),(3,2)} when a=1, 2, 3.
As we can see,
=R
Domain ={1,2,3} Range ={1,2,3}
Hence, Range of R = {5} is the wrong option.
Related Questions to study
Let R be a relation defined in the set of real numbers by a R b
1 + ab > 0. Then R is-
Therefore, the given relation R is symmetric.
Let R be a relation defined in the set of real numbers by a R b
1 + ab > 0. Then R is-
Therefore, the given relation R is symmetric.
A and B are two sets having 3 and 4 elements respectively and having 2 elements in common. The number of relation which can be defined from A to B is
Therefore, the number of relations which can be defined from A to B are ..
A and B are two sets having 3 and 4 elements respectively and having 2 elements in common. The number of relation which can be defined from A to B is
Therefore, the number of relations which can be defined from A to B are ..
Let L denote the set of all straight lines in a plane. Let a relation R be defined by
Then R is-
Hence, the relation R is symmetric.
Let L denote the set of all straight lines in a plane. Let a relation R be defined by
Then R is-
Hence, the relation R is symmetric.
Let X={1,2,3,4} and Y={1,3,5,7,9} . Which of the following is relations from X to Y-
So the correct relations are R2 and R3.
Let X={1,2,3,4} and Y={1,3,5,7,9} . Which of the following is relations from X to Y-
So the correct relations are R2 and R3.
If Q=
then-
Hence, is correct.
If Q=
then-
Hence, is correct.
Let A
and
=R-D, then the set D is
Therefore, set of D is .
Let A
and
=R-D, then the set D is
Therefore, set of D is .
Which set is the subset of all given sets ?
Therefore, { } is a subset of all givens sets.
Which set is the subset of all given sets ?
Therefore, { } is a subset of all givens sets.
Let A and B be two sets such that n(A) = 70, n(B) = 60 and
= 110. Then
is equal to-
Therefore, n(A∩B) = 20
Let A and B be two sets such that n(A) = 70, n(B) = 60 and
= 110. Then
is equal to-
Therefore, n(A∩B) = 20
The shaded region in the given figure is
![](data:image/png;base64,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)
The shaded region in the given figure is
![](data:image/png;base64,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)
Which of the following are true ?
Therefore, from the given options, is true.
Which of the following are true ?
Therefore, from the given options, is true.
The set of intelligent students in a class is-
The set of intelligent students in a class is-
Let U = {1, 2, 3, 4, 5, 6, 7, 8, 9, 10}, A={1, 2, 5}, B = {6, 7} then
is-
Therefore, A ⋂ B’ = A.
Let U = {1, 2, 3, 4, 5, 6, 7, 8, 9, 10}, A={1, 2, 5}, B = {6, 7} then
is-
Therefore, A ⋂ B’ = A.
If
, then
is equal to-
Therefore, is equal to = A
If
, then
is equal to-
Therefore, is equal to = A