Equivalence Relation#!#Equivalence Class

Equivalence classes

Let l = {0,pm1,pm2,pm3,pm4,...} and R={(a,b):(a-b)//4=k,kinl} is an equivalence relation, find equivalence class[0].

Gram Equivalent || Law OF Equivalence Class Illustrations with Short Tricks

The inverse of an equivalence relation is an equvalence relation

Types OF relation ( Reflexive,Symmetric,Transitive, Equivalenc& Anti Equivalence) & illustartion

Types OF relation ( Reflexive,Symmetric,Transitive, Equivalenc& Anti Equivalence) & illustartion

If the relation R in a set of integers defined as R = {(a, b): (a + b) is divisible by 7}, is an equivalence relation, then the equivalence class containing 0 is:

If A ={ 1, 2, 3,. . . , 10} R : A to A R = { (a, b) : | a - b| is a multiple of 3} is an equivalence relation, then the equivalence class [1] is

Is inclusion of a subset in another, in the context of a universal set, an equivalence relation in the class of subsets of the sets? Justify your answer.