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Give an example to a relation which is reflexive symmetric but not transitive?
A=r mod z R= a relation which is reflexive symmetric but not transitive
What is the difference between the transitive property and the reflexive property of congruence?
transitive means for example, "if a=b and b=c, then a=c". reflexive means for example, "a=a, b=b, c=c, etc."
Fill in the syllogism. If ab and bc then a?
The answer will depend on whether or not the relationship between the pairs of variables is transitive. In mathematics, not all relationships are transitive.For example, if the relationship is "is coprime with", then2 is coprime with 3, 3 is coprime with 4 but 2 is certainly not coprime with 4.
Can you give me an example of the transitive property?
A transitive property is one where, if a is related to b, and b to c, a is therefore related to c in some way. An example of this would be height. If a is bigger than b, and b is bigger than c, a must be bigger than c. Thus, height is a transitive property.
What is transitive in math?
A mathematical property, ~, is said to be transitive over a set S if, for any three elements, x y and z x ~ y and y ~ z implies than x ~ z. For example, "is greater than (>)" is transitive, but "is not equal to" is not.
