If n(A) = 5 and n(B) = 7, Find the Total Number of Relations on A × B If A and B are two sets such that n(A) = 5 and n(B) = 7, then the total number of relations on A × B is Question If \( A \) and \( B \) are […]
The Smallest Reflexive Relation on a Set A is the Identity Relation The Smallest Reflexive Relation on a Set A is the ………………………. Question The smallest reflexive relation on a set \( A \) is the ………………………. Solution A relation \( R \) on a set \( A \) is said to be reflexive if
The smallest reflexive relation on a set A is the ………………………. Read More »
Let n(A) = m and n(B) = n | Total Number of Non-Empty Relations from A to B Let n(A) = m and n(B) = n. Then the total number of non-empty relations that can be defined from A to B is Question Let \( n(A) = m \) and \( n(B) = n \).
Relations RD Sharma Chapter 2 : Fill in the Blanks Type Questions (FBQs) Solution FILL IN THE BLANKS TYPE QUESTIONS (FBQs) Let n(A) = m and n(B) = n. Then the total number of non-empty relations that can be defined from A to B is …………………… Watch Solution The smallest reflexive relation on a set A
Number of Non-Empty Relations from A to B | Class 11 Maths Number of Non-Empty Relations from A to B Question Let \[ n(A)=m \quad \text{and} \quad n(B)=n \] Then the total number of non-empty relations that can be defined from \( A \) to \( B \) is (a) \( m^n \) (b) \(
“`html Number of Relations on a Finite Set | Class 11 Maths Number of Relations on a Finite Set Question If \( R \) is a relation on a finite set having \( n \) elements, then the number of relations on \( A \) is (a) \( 2^n \) (b) \( 2^{n^2} \) (c)
Number of Relations from Set A to Set B | Class 11 Maths Number of Relations from Set A to Set B Question If \( R \) is a relation from a finite set \( A \) having \( m \) elements to a finite set \( B \) having \( n \) elements, then
Relation from Set A to Set B | Relation as Subset of Cartesian Product | Class 11 Maths Relation from Set A to Set B | Relation as Subset of Cartesian Product Question Let \( R \) be a relation from a set \( A \) to a set \( B \), then (a) \(
Number of Elements in Cartesian Product A × B | Class 11 Maths Number of Elements in Cartesian Product A × B Question If the set \( A \) has \( p \) elements and set \( B \) has \( q \) elements, then the number of elements in \[ A\times B \] is
Inverse Relation R⁻¹ | Relation Defined by y = x − 3 | Class 11 Maths Inverse Relation R⁻¹ | Relation Defined by y = x − 3 Question \( R \) is a relation from \( \{11,12,13\} \) to \( \{8,10,12\} \) defined by \[ y=x-3 \] Then, \( R^{-1} \) is (a) \(