Define a relation S from R to R as follows: For all (x,y) Є R x R, (x,y) Є S means that x > y. Is (2,1) Є S? Is (2,2) Є S? Is 2 S 3? Is (-1) S (-2)? Give an example of the set with at least three elements satisfying the said condition.
Define a relation S from R to R as follows: For all (x,y) Є R x R, (x,y) Є S means that x > y. Is (2,1) Є S? Is (2,2) Є S? Is 2 S 3? Is (-1) S (-2)? Give an example of the set with at least three elements satisfying the said condition.
Elements Of Modern Algebra
8th Edition
ISBN:9781285463230
Author:Gilbert, Linda, Jimmie
Publisher:Gilbert, Linda, Jimmie
Chapter1: Fundamentals
Section1.7: Relations
Problem 11E: Let be a relation defined on the set of all integers by if and only if sum of and is odd. Decide...
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- Define a relation S from R to R as follows: For all (x,y) Є R x R, (x,y) Є S means that x > y.
- Is (2,1) Є S?
- Is (2,2) Є S?
- Is 2 S 3?
- Is (-1) S (-2)?
- Give an example of the set with at least three elements satisfying the said condition.
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