How will you show R is a relation on a set A and it is both reflexive and transitive? However, the relation defined by her is not symmetric. Exercise 1.1 Question 9, a set is given.I Exercise 1.1 Question 8, show that on a given set, every identity relation is reflexive and also show that the converse is not necessarily true.Exercise 1.1 Question 7 also asks you to check the relation R, which is defined, is reflexive, symmetric, or transitive.Exercise 1.1 Question 6 wants you to check if the relation R on set A is reflexive, symmetric, or transitive.
How will you go about showing the relation being reflexive and transitive as well as symmetric? Exercise 1.1 Question 5 is about a relationship on the set consisting of real numbers.Exercise 1.1 Question 4 is about a set A with defined relations R1, R2, R3 where you will have to determine if each of the relations R1, R2, R3 on A is reflexive as well as symmetric and Transitive.Exercise 1.1 Question 3 asks you to test whether R1, R2, R3 are reflexive, Transitive, and Symmetric.Exercise 1.1 Question 2 also asks you to determine reflexive, symmetric, and transitive relations of three relations (R1, R2, R3) defined on a set A.Exercise 1.1 Questions 1 asks you to determine the relations whether it is reflexive, symmetric, or transitive in a set of human beings at a particular time in a town.Exercise 1.1 questions are based on symmetric, transitive, and reflexive relations
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