give an example a relation on the set A= { a, b, c, d} which is reflecsive transitive but not symmetric
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KaushikHem
KaushikHem
01.06.2019
Math
Secondary School
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The simplest rationalisation factor of (2√2 - √3) is
Ans :. 2√2+√3
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Given an example of a relation which is reflexive and transitive but not symmetric:-)
Give an example of a relation R on a set S that is reflexive and transitive but not symmetric. ... Thus R = { (a,b) : a ≥ b for a and b in S }. Then a ≥ a for every a in S, so R (i.e., ≥) is reflexive, and whenever a ≥ b and b ≥ c are true, we know a ≥ c is true, so R is transitive..
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