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A Relation R from A to B can be depicted pictorially using arrow diagram. In arrow diagram, we write down the elements of two sets A and B in two disjoint circles. Then we draw arrow from set A to set B whenever (a, b) ∈ R. An example of information depicted through an arrow diagram is shown below. For example:
A company has four categories of employees given by Assistants (A), Clerks (C), Managers (M) and an Executive Officer (E). The company provides ₹10,000, ₹25,000, ₹50,000 and ₹1,00,000 as salaries to the people who work in the categories A, C, M and E respectively. Here A_{1}, A_{2}, A_{3}, A_{4} and A_{5} are Assistants; C_{1}, C_{2}, C_{3}, C_{4} are Clerks; M_{1}, M_{2}, M_{3} are Managers and E_{1}, E_{2} are Executive Officers then the relation R is defined by xRy, where x is the salary given to person y.
The relation defined in the above arrow diagram from set P to set Q is
A Relation R from A to B can be depicted pictorially using arrow diagram. In arrow diagram, we write down the elements of two sets A and B in two disjoint circles. Then we draw arrow from set A to set B whenever (a, b) ∈ R. An example of information depicted through an arrow diagram is shown below. For example:
A company has four categories of employees given by Assistants (A), Clerks (C), Managers (M) and an Executive Officer (E). The company provides ₹10,000, ₹25,000, ₹50,000 and ₹1,00,000 as salaries to the people who work in the categories A, C, M and E respectively. Here A_{1}, A_{2}, A_{3}, A_{4} and A_{5} are Assistants; C_{1}, C_{2}, C_{3}, C_{4} are Clerks; M_{1}, M_{2}, M_{3} are Managers and E_{1}, E_{2} are Executive Officers then the relation R is defined by xRy, where x is the salary given to person y.
Which among the above figures shows a Relation between the two non  empty sets?
A Relation R from A to B can be depicted pictorially using arrow diagram. In arrow diagram, we write down the elements of two sets A and B in two disjoint circles. Then we draw arrow from set A to set B whenever (a, b) ∈ R. An example of information depicted through an arrow diagram is shown below. For example:
A company has four categories of employees given by Assistants (A), Clerks (C), Managers (M) and an Executive Officer (E). The company provides ₹10,000, ₹25,000, ₹50,000 and ₹1,00,000 as salaries to the people who work in the categories A, C, M and E respectively. Here A_{1}, A_{2}, A_{3}, A_{4} and A_{5} are Assistants; C_{1}, C_{2}, C_{3}, C_{4} are Clerks; M_{1}, M_{2}, M_{3} are Managers and E_{1}, E_{2} are Executive Officers then the relation R is defined by xRy, where x is the salary given to person y.
The relation defined in the above arrow diagram from set A to set B is
A Relation R from A to B can be depicted pictorially using arrow diagram. In arrow diagram, we write down the elements of two sets A and B in two disjoint circles. Then we draw arrow from set A to set B whenever (a, b) ∈ R. An example of information depicted through an arrow diagram is shown below. For example:
A company has four categories of employees given by Assistants (A), Clerks (C), Managers (M) and an Executive Officer (E). The company provides ₹10,000, ₹25,000, ₹50,000 and ₹1,00,000 as salaries to the people who work in the categories A, C, M and E respectively. Here A_{1}, A_{2}, A_{3}, A_{4} and A_{5} are Assistants; C_{1}, C_{2}, C_{3}, C_{4} are Clerks; M_{1}, M_{2}, M_{3} are Managers and E_{1}, E_{2} are Executive Officers then the relation R is defined by xRy, where x is the salary given to person y.
If the number of elements in set A and set B are p and q, then the number of relations from A to B are
A Relation R from A to B can be depicted pictorially using arrow diagram. In arrow diagram, we write down the elements of two sets A and B in two disjoint circles. Then we draw arrow from set A to set B whenever (a, b) ∈ R. An example of information depicted through an arrow diagram is shown below. For example:
A company has four categories of employees given by Assistants (A), Clerks (C), Managers (M) and an Executive Officer (E). The company provides ₹10,000, ₹25,000, ₹50,000 and ₹1,00,000 as salaries to the people who work in the categories A, C, M and E respectively. Here A_{1}, A_{2}, A_{3}, A_{4} and A_{5} are Assistants; C_{1}, C_{2}, C_{3}, C_{4} are Clerks; M_{1}, M_{2}, M_{3} are Managers and E_{1}, E_{2} are Executive Officers then the relation R is defined by xRy, where x is the salary given to person y.
If the number of elements in set A and set B are p and q then the number of functions from A to B are
Consider the graphs of the functions f(x), h(x) and g(x).
The domain of f(x) is ..................
Consider the graphs of the functions f(x), h(x) and g(x).
The range of g(x) is ................
Consider the graphs of the functions f(x), h(x) and g(x).
The range of h(x) is .......................
Consider the graphs of the functions f(x), h(x) and g(x).
The value of h(–2.3) is ...................
Consider the graphs of the functions f(x), h(x) and g(x).
The value of f(10) is ...................
157 videos210 docs132 tests

157 videos210 docs132 tests
